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IE MOON 

"ODERN ASTRONOMY 
BY Pi 7H 



TITH AN INTRODUCTION 
BY 

J. E. GORE. F.R.A.S. 







i |H||pi|l| 



'■''■'..'. ■|i!i !; l|. 







t 



THE MOON 



THE MOON 

IN 

MODERN ASTRONOMY 



SUMMARY OF TWENTY YEARS SELENOGRAPHIC WORK, AND 
A STUDY OF RECENT PROBLEMS 



BY 

PHILIP FAUTH 



With 66 Illustrations and a Frontispiece 



Translated by Joseph McCabe, with an 
Introduction by 

J. ELLARD GORE 

F.R.A.S., M.R.I.A., Etc. 



D. VAN NOSTRAND COMPANY 

23 MURRAY AND 27 WARREN STREETS, 

NEW YORK 
1909 



ASTRONOMY 
LIBRARY 



:rr 



CONTENTS 



Page 

Introduction ... ... ... ... ... ... ... 7 

1. Maria ... ... ... ... ... ... ... 9 

. 2. Mountain Chains and Ridges ... ... ... 9 

3. Crater Mountains, Walled and Ring Plains ... 11 

4. Valleys and Clefts or Rills ... ... ... 12 

Author's Preface ... ... ... ... ... ... 19 

Chapter I. Historical Survey ... ... ... ... 23 

IF. Appearance and Reality ... ... ... 59 

III. Light and Colour ... ... ... ... 78 

IV. The Ring Mountains ... ... .. ... 98 

V. The Remaining Elevations and Rills ... 122 

VI. Some Conclusions ... ... ... ... 135 



260022 



INTRODUCTION 



The moon being the nearest celestial body to the 
earth naturally forms an object of especial interest. 
Its mean distance from the earth is about 238,840 
miles, but, owing to the elliptical shape of its orbit, 
this distance is sometimes increased to nearly 253,000, 
and sometimes diminished to about 221,600 miles. 
The mean period of revolution round the earth is 
27 days, 7 hours, 43 minutes, 11 \ seconds, and as it 
rotates on its axis in the same time that it revolves 
round the earth, this is also the length of its day. Its 
diameter is about 2160 miles, so that in volume the 
earth is about 49J times larger. In mass, however, 
the earth is about 81 times greater, and hence the 
moon's density is equal to 49 \ divided by 81, or about 
0*608 that of the earth, or taking the earth's density 
as 5 '53, that of the moon is 3*36 (water equal unity). 
From the above data it follows that the force of gravity 
at the moon's surface is about one-sixth of terrestrial 
gravity. If, therefore, a man of 12 stone weight were 
transferred to the moon he would weigh only 2 stone, 
so that a much larger race of men than ourselves 
would be theoretically possible on the moon. As, 
however, the moon has neither air nor water, the 
existence of any form of life on its surface seems more 



• • • • • • „« 

• • •• • •/ • 



8.-. ::•:••• ••• introduction 

than doubtful. The moon's surface is about equal 
in area to North and South America, but as we only- 
see one side of it — owing to its period of axial rotation 
being equal to that of its revolution round the earth — 
the surface we see may be stated as roughly equal to 
that of North America. 

Examined with the naked eye or an opera glass 
the moon's surface is seen to be chequered with bright 
and dusky patches. Near the southern edge of the 
disc is a luminous spot known as Tycho, an immense 
4 crater ring,' which has been well termed by Webb 
* the metropolitan crater of the moon.' Near the 
northern limb, is a darkish spot known as Plato. In 
the north-east quadrant, not far from the moon's 
visible centre is the magnificent crater Copernicus. 
Near the centre is another fine walled plain called 
Albategnius, and between the centre and Plato a 
very regular one known as Archimedes. The most 
brilliant spot on the moon's surface is the ' crater ' 
Aristarchus, near the north-eastern edge. The dark 
portions, formerly termed Maria, under the mistaken 
idea that they represented lunar seas, cover a consider- 
able area of the moon's surface, and are conspicuously 
visible even to the naked eye. Two of these remarkable 
spots are seen near the northern edge. Of these the 
western one is known as the Mare Serenitatis or Sea 
of Serenity, and the eastern the Mare Imbrium or 
Sea of Clouds. To the south of the Mare Serenitatis 
is another large patch called the Mare Tranquillitatis ; 
and to the west of this, and near the edge of the disc, 
is. a conspicuous spot known as the Mare Crisium. 
Near the eastern edge is another well-marked spot 



INTRODUCTION 9 

called the Oceanus Procellarum, and there are other 
dark markings in the south-eastern portion of the 
disc. 

The most remarkable features of the moon's 
surface may be divided into : 1. — Maria or Seas; 
2. — Mountain Chains ; 3. — * Crater ' Mountains, Walled 
and Ringed Plains ; and 4. — Valleys and Clefts or 
' Rills.' 



1. Maria. — The most conspicuous of these have 
been already referred to. They are comparatively 
level surfaces and are known not to be seas from the 
fact that where the moon's c terminator ' (or bounding 
line between light and darkness) crosses them it has 
a broken and irregular outline, whereas the edge of 
the shadow would form a regular curve if it crossed 
a water surface. These so-called * seas ' are, however, 
not quite level, as they include many small hills and 
pits, but they may be considered as flat when compared 
with the other parts of the moon's surface which are 
exceedingly rugged and irregular. 



.- 2. Mountain Chains and Ridges. — These are 
somewhat similar in their general outlines to the 
mountains of the earth, but are comparatively much 
higher. The most conspicuous of these mountain 
ranges is that known as the Apennines, which runs 
from Copernicus to the Mare Serenitatis, a distance of 
about 460 miles. They are. of considerable elevation 
with peaks ranging from 11,000 to about 20,000 feet in 



10 INTRODtJCTIOK 

height. Near Plato there is a lofty range called the 
Alps, and to one of its summits, about 12,000 feet in 
height, Schroter gave the name of Mont Blanc. Cutting 
across this chain of mountains is a marvellous valley 
nearly 100 miles long and several miles wide, in which 
our terrestrial Mont Perdu would be literally lost ! 
In the south-western quadrant there is a long range 
known as the Altai mountains, about 280 miles in 
length and attaining an altitude of about 13,000 feet. 
At its southern extremity there is a fine ' crater ' ring 
called Piccolomini, a circle about 57 miles in diameter, 
on the eastern edge of which is a peak about the 
height of our Mont Blanc. 

On the extreme southern edge of the disc is a 
wonderful range known as the Leibnitz Mountains. 
Several peaks reach a height of nearly 30,000 feet, 
and to one of them Neville (Neison) assigns an altitude 
of nearly 36,000 feet, or 7,000 feet higher than Mount 
Everest, the highest of the Himalayas ! Under 
favourable conditions these giant mountains are 
actually visible in profile on the moon's limb. The 
same remark applies to the Doerf ul Mountains situated 
near the Leibnitz range on the south-east limb, the 
highest of which was estimated by Schroter at 25,000 
or 26,000 feet. As the sun never sets on the Leibnitz 
and Doerf ul Mountains, Flammarion calls them c the 
mountains of eternal light.' Along the eastern limb 
are ranges called the Cordilleras, and the D'Alembert 
and Rook Mountains which reach a height of nearly 
20,000 feet. Another lofty mass is the Caucasus, 
north-east of Archimedes, with peaks rising to 18,000 
Or 19,000 feet. Some of the ' ridges ' are narrow 



INTRODUCTION 11 

backs of small height but of great length. One of 
these runs for a length of over 600 miles, apparently 
connecting Copernicus with a small 'crater' called 
Kirch (between Archimedes and Plato). 



3. Crater Mountains, Walled and Ring Plains.— 
The so-called * craters ' are, perhaps, the most remark- 
able and interesting features of the moon's surface. 
They are usually supposed to be of volcanic origin, 
but their enormous size seems opposed to this hypo- 
thesis. Of these curious objects Tycho, already 
referred to, is a perfect specimen. It has a diameter 
of over 50 miles, with a depth of nearly 17,000 feet, 
and a central hill of about 6,000 feet in height. The 
diameter of Copernicus is about 56 miles, with a peak 
on its ring rising to a height of about 11,000 feet 
above the floor of the 'crater' and several central 
hills. Theophilus, a ' crater ' in the west quadrant, 
has a diameter of 64 miles, and a depth of 1,400 to 
18,000 feet, perhaps the deepest of the lunar 'craters.' 
In curious contrast to this is Archimedes, which, 
although 50 miles in diameter, has a depth of less than 
700 feet, with an interior almost quite smooth. Plato, 
the conspicuous dusky spot near the northern limb, 
is a walled plain about 60 miles in diameter with a 
comparatively flat interior, on which, however, some 
bright streaks and small * craterlets ' are visible in 
powerful telescopes. Albategnius, near the centre of 
the disc, is a fine walled plain over 60 miles in diameter 
with a central hill and a peak on the north-eastern 
border of about 15,000 feet in height. Near Archimedes 



12 INTRODUCTION 

are two fine ' craters ' known as Aristillus and Autolycus. 
Near the western limb is a fine walled plain called 
Langrenus with terraced ring of 10,000 to 15,000 feet 
in height. Some distance south of this is another 
fine example known as Petavius, with a wall nearly 
11,000 feet high, and a central hill, so common in 
these formations. Among large walled plains the 
following may be mentioned : Ptolemseus, near the 
centre of the disc, has a diameter of about 115 miles 
with a comparatively level interior and a rampart wall 
which rises in some places to a height of nearly 13,000 
feet. Near the southern point of the disc is an immense 
ring called Clavius, about 140 miles in diameter with 
a very high wall. Close to the south-east edge of 
the disc is a vast plain known as Schickard, the 
diameter of which is about 130 miles. The interior 
is nearly flat, and from the centre of this immense 
enclosure a lunar spectator could scarcely see the 
rampart wall, although rising at one point to a height 
of over 10,000 feet ! Close to the eastern limb is a 
very dark spot called Grimaldi, which is nearly as 
large as Schickard and has occasionally been seen 
with the naked eye. There are many other remarkable 
ring plains on the visible lunar surface, but the above 
examples may suffice for our present purpose. 



4. — Valleys and Clefts or Bills. — The great Alpine 
valley has been already referred to. Near the ' crater ' 
Rheita, in the south-west quadrant, is an immense 
valley about 187 miles long and 20 miles wide. The 
* Hyginus cleft ' near the centre of the disc intersects 



INTRODUCTION 13 

the ' crater ' of that name and runs for a distance of 
about 95 miles, with a width of 1J. The Aridaeu$ 
cleft, which lies to the west of the preceding, is even 
longer and wider. These ' clefts ' and ' rills ' form 
some of the most remarkable of the lunar features, 
but are sometimes so narrow as to be only visible in 
large telescopes. M. Fauth has seen over 1,600. 

Another interesting and mysterious feature of the 
moon's surface is the system of bright streaks or rays 
which diverge from several of the ' craters. 5 Of these 
the most remarkable are those which radiate from 
Tycho. The ' craters ' Copernicus, Kepler, and Aris- 
tarchus, also form centres of rays. These bright 
streaks are most conspicuous on the full moon, and 
seem to pass over mountains, valleys, and ' craters ' 
in a way which renders a satisfactory explanation of 
their nature and origin a matter of great difficulty. 
Proctor was of opinion that they were formed during 
the process of cooling when the lunar surface was in 
a heated and plastic condition. 

Near the boundary between light and darkness — 
the ' terminator, 5 as it is called — there are visible in 
nearly all phases of the moon bright spots within the 
dark part shining like stars. These are the tops of 
mountains lit up by the rays of the rising or setting 
sun while the low-lying lands remain in darkness. 
When fully illuminated these mountains cast shadows 
which are best seen about the time of first and last 
quarter. 

The aspect of the heavens as viewed from the 
moon will differ in many respects from that visible to 
us. The stars and planets will present very similar 



14 INTRODUCTION 

phenomena, but owing to the absence of an atmosphere 
they will shine with greater brilliancy and will be 
visible in the daytime as well as the night. Mercury 
especially will be much more easily seen than with us. 
Stars which on earth are only visible with an opera 
glass will there be distinctly seen with the naked eye, 
and the Milky Way, here so dimly seen, must there 
form a brilliant spectacle. But the behaviour of the 
earth as seen from the moon will be wholly different 
from any celestial phenomenon with which we are 
familiar. It will show a disc of nearly two degrees in 
diameter, or about thirteen times larger than the 
moon appears to us. From any point on the visible 
surface of the moon the earth will appear constantly 
immovable, or nearly so, in the sky, all the stars 
moving round as they appear to do on earth, but much 
more slowly, the lunar day being nearly a month long. 
From the centre of the visible hemisphere the earth 
will appear nearly immovable in the zenith ; from 
points near the edge of the disc it will appear constantly 
near the horizon, and from other points it will be seen 
at different altitudes varying with their distance from 
the edge of the visible surface. From points on the 
limb it will — owing to the variation known as libration 
— be seen sometimes to sink a little below the horizon 
and sometimes to rise a little above it. The earth will 
show phases similar to those of the moon but in reverse 
order, the earth being ' full ' at ' new moon,' and ' new ' 
at ' full moon. 5 Of course from the opposite side of 
the moon the earth will remain permanently invisible, 
in the same way that the stars near the south pole 
are invisible to the inhabitants of England. Although 



INTRODUCTION 15 

the earth remains fixed in. the lunar sky, its rotation 
on its axis, will be clearly visible, the various continents, 
oceans, and islands, being seen in turn, when not 
obscured by cloud, and the polar regions, of which 
we know so little, might then be easily examined with 
a powerful telescope. Owing to the apparent fixity 
of the earth in the sky, the study of astronomy would 
be, to a lunar inhabitant, beset, with many and great 
difficulties. He would probably imagine that the 
earth was really an immovable body in space, and the 
small variations visible in its position referred to 
above would only add to the mystery of celestial 
motions. 

The solar corona and ' prominences, 5 the zodiacal 
light and Gegenschein will be clearly visible from the 
moon even without the aid of a solar eclipse, and 
especially just before sunrise and immediately after 
sunset they will present a splendid and striking 
spectacle. 

In the following pages M, Fauth gives a very 
interesting account of the features visible on the 
moon's surface derived from observations made by 
him during the last 20 years with refracting telescopes 
of 6£ or 7 inches aperture. He considers the ' meteoric 
theory ' of the formation of the lunar ' craters,' and 
shows that a ' bombardment ' of the moon's surface 
by large meteors would be quite inadequate to produce 
such enormous ' ring mountains ' as some of thos$ 
we see on our satellite. In this conclusion I fully 
concur. As M. Fauth asks, how could the earth 
have escaped a similar bombardment ? He gives a 
very interesting historical account of the work done 



16 INTRODUCTION 

in past years in the delineation of the lunar surface. 
With reference to photographs he shows that, although 
for the purpose of fixing the relative positions of 
objects, they are more accurate than maps made from 
eye observations, they are deficient in detail, and in 
the sharpness of definition seen by the eye even in 
moderate sized telescopes. Judging from the lunar 
photographs I have seen this objection seems well 
founded. Photography has certainly not been so 
successful on the moon as it has been in other branches 
of astronomy. 

M. Fauth shows that in the large lunar ' craters ' 
and ring plains the proportion of depth to height of 
walls is comparatively small. They are more like 
shallow dishes, and contrast strongly with terrestrial 
volcanoes, which are usually high cones with a com- 
paratively shallow crater on the top. For this 
reason he thinks it doubtful that the so-called lunar 
' craters ' are really of volcanic origin. They seem 
to be entirely different from the volcanoes with which 
we are acquainted on the earth and may possibly 
have had a different history. He calls them ' walled 
plains,' and this seems a better term for the larger 
objects, such as Clavius, Schickard, Grimaldi, Plato, 
etc. It should be stated, however, that the late 
M. Gaudibert observed some high volcanic cones on 
the moon with small crater openings on the top. 
One has recently been found on a photograph by 
Professor W. H. Pickering about 12 miles east of Kies ; 
and doubtless many selenographers will still adhere to 
the volcanic theory of lunar surfacing. However this 
may be, M. Fauth' s work is well worth reading by 
those who take an interest in the moon. 



V INTRODUCTION 17 

M. Fauth favours the idea that the moon is covered 
with a thick layer of ice. This hypothesis has also 
been advocated by Andries and Ericson, and there 
seems to be some ground for the idea, as the 
temperature of the moon's surface must be very low. 
M. Fauth has in preparation a large scale map of the 
moon which will show an enormous amount of detail, 
and will certainly, I think, be more reliable than any 
photograph hitherto taken. From this elaborate work, 
any suspected changes in lunar topography in future 
years may be either verified or disproved. 

J. ELLARD GORE 



PREFACE 

The science of the moon cannot yet be said to 
have been elaborated in proportion to our material. 
Though the works issued in the last two decades have 
not been few in number, and, even taking full account 
of the marvellous results obtained by the application 
of telescopic photography, far from slight in quality, 
still, the peculiar conditions under which the structure 
of ' Selenography ' is slowly rising have not facilitated 
publication. In Germany the only works recently 
issued are my 'Atlas,' with the textual explanation 
(1895), and the first volume of Krieger's 'Atlas,' (1898). 

My maps were meant in the first place to show how 
to complete the study of the moon's topography, and 
they give a much more extensive and accurate picture 
than the existing maps. Krieger went on to explore 
a large number of craters and rills by means of 
excellent enlargements of photographs, and by making 
models of them. He has died since, and I have 
myself pressed on with the topography of the moon on 
a large scale. With the use of good instruments 
(objectives by Dr. Pauly, of Jena), under good con- 
ditions (my observatory has an altitude of 450 feet), 
I have penetrated into the features of the moon's face 
to an extent that no other eye has yet done, and that 
has surpassed all my own expectations. I owe a great 
deal to the liberality of the Zeiss Institute, which lent 



20 PREFACE 

me the use of a good modern objective of 7 inches 
aperture from 1896 to 1903, at the request of Dr. Pauly. 
To this fine instrument I owe the discovery of thousands 
of small objects, an invaluable exercise in minute 
vision, and a very useful experience in appreciating 
lunar forms. My own objective has an aperture of 
only 6 \ inches. I have, after 17 years' use, grown to 
love it, as one does love such instruments, for the 
endless intellectual enjoyment it has afforded me and 
the work it has done for Science ; yet I have regretted 
that I was unable at times to apply a more powerful 
instrument. Not that I desired to posess one of our 
giant telescopes ! I have often felt that I could work 
with more success than the observers at larger instru- 
ments. But, as I have got to the limit of my faculties, 
and my apparatus can hardly show me anything new 
in the regions I have studied, it might be possible for 
me, under better conditions, to determine certain 
points of great interest in the development of selenology 
and of cosmology generally. That would only 
indirectly be a personal merit, since I have an eye 
that is remarkably adapted in structure for such 
research, and has improved more and more with 
use in the power of perceiving tiny features. Hence, 
I should hope, with a large instrument, to make maps 
(on the scale of our large general maps) of certain 
localities on the moon which it is most important to 
explore both for the sake of lunar science and of 
science generally. 

The present work is issued in response to an 
invitation to tell the story of the development of lunar 
science. Only those who know well the limitations of 



PREFACE 21 

this subject will venture to look beyond the sparse 
material of the present into the future, and back into 
a past on which careful study can throw much light. 
There are plenty of historical bye-ways even in our 
limited field. They can be followed in any technical 
work on the moon, and they afford a good deal of 
historical material, as well as an interesting glance at 
the modest workshops, and still more modest inventory, 
of early explorers. But we do not find a critical 
appreciation of the material already acquired, a study 
of lunar problems based on personal vision and sup- 
ported by long years of experience. 

Probably there never were so many hypotheses 
floated in regard to the riddles of the moon as in the 
last few years ; but they have not advanced our 
knowledge, because, though theoretical students were 
plentiful enough, the practical observer was not. It 
is quite certain that a man who is not familiar with 
the actual moon, and only interprets photographs, 
knows as little about it as one who would try to learn 
the taste of fruit from a picture. The greatest German 
selenologist, J. Schmidt, has expressed himself on this 
point in words that should be taken to heart. It is 
equally clear that the time has gone by when a man 
could pass as a specialist on the ground of literary 
work alone. The work to be done to-day is practical : 
to throw light on what has been acquired and show 
how the field must be worked with new success. 

I trust the attentive reader who is making his way 
through a material that is unfamiliar to him will 
realise, from the pictures and maps of the work, how 
much ground must be covered before one can appreciate 



22 PREFACE 

certain lunar forms, and what an enormous amount 
of detail-work we have succeeded in doing. I go more 
fully elsewhere — especially in the astronomical journals 
— into particular problems, and trust that, with text 
and pictures, I can give even the uninitiated a clear 
idea of what are called the ' changes ' on our neighbour 
planet. In the special maps which have been prepared 
from my own photographs (though, unfortunately, 
reduced to a very small scale), one can pretty well 
see the limits of my means of research. Further, I 
give an account of the most recent work in the science 
and a glance at the questions that press for solution 
in the future, in order that we may understand the 
matter that forms the outer shell of our satellite. 
Unfortunately, the twentieth century has not yet 
constructed the new map of the moon which I projected 
six years before it commenced. May it be included 
amongst the achievements of the future ! The chief 
aim of my little work is to prepare the way for it, and 
point out the direction of research. 

PH. FAUTH 



THE MOON 27 




Fig. 2. — Photograph of the full moon for comparison. 

been humorously, and not ineptly made. All these 
things are only indications of the habit of reading 
some expression or other into the unknown. 

But an explanation of the moon that went beyond 
all these imaginative conceptions, a physical explana- 
tion, was attempted by the ancient Greeks (Clearchos ?), 
when they conceived the moon to be, possibly, a 
concave mirror reflecting the image of our earth. The 
idea came from Persia. Anaxagoras regarded the 
moon as a sort of earth with hills and valleys, and 
was banished on account of the independence of his 
speculations. Plutarch very accurately compares the 
shadow of the high lunar mountains, as it is seen with 
the naked eye in the irregularity of the light-line or 
terminator, at the first quarter, with the shadow of 
Mount Athos, which sometimes reached as far as the 
island of Lemnos. Thus from the constancy of the 
design and its finer features it was possible to form 
a substantially correct idea of the nature of our 
companion's surface and a fair appreciation of lunar 



v% jfi v»2i 






1m 










^bKvvXI 








It ' 








■ffvHR 






L^i 


AT' E&Cfl 










EyS 


an ^ "*' n 



Fig. 3. — The Apennines and the walled plain of Archimedes, 
(from A. Mang and Ph. Fauth's Quadrantenfevnrohr, <kc.) 



THE MOON 29 

forms, so that people began to speak of a round body 
with mountain-like processes on its surface. But 
neither the Greeks nor the Oriental races made any 
further progress, and the Romans failed to do anything 
in the matter. 

The next step came with the invention of that 
wonderful instrument for bringing distant objects 
nearer to us, the telescope (1608)*. We can easily 
believe that, after the first gratification of curiosity 
on indifferent objects, the moon would be one of the 
earliest things in the heavens to attract the attention 
of the lucky inventor. But it took the great mind of 
Galilei to give meaning and name to the new spectacle. 
That he left only an imperfect sketch of the new 
world is due to the fact that the whole field of celestial 
observation was opened to him at one stroke ; he was 
too overwhelmed with new discoveries to go thoroughly 
into any single one. The improvement of the telescope 
by Kepler confirmed Galilei's ' round mountains ' on 
the moon, and Kepler expressed his astonishment at 
their number and structure. The burgomaster of 
Danzig, Hevelius, left behind him a series of drawings 
of the moon's phases, which he had obtained with a 
telescope magnifying forty times ; we have also views 
of the full moon from him (1645), and one from Fontana 
(1630). We know also of a large general map by 
Langrenus (1645), and one by Grimaldi (1665), which 
was published by Ricciolif. But the imperfect instru- 
ments only gave very poor enlarged pictures of the 
moon, and at that time it was usual to compare our 

* On October 2nd, 1608, Jan Lapprey (Hans Lippersheim or Lipperseim) 
attempted to secure a {Mitent from the States General of the Netherlands. 
On October 17th, Jacob Metius made another attempt ; and in 1609 Galilei 
heard of the invention, and succeeded in making one. He was the first to shew 
how to prepare telescopes, and use them for astronomical purposes. 

t Fon tana's map may be seen in Flammarion's La Planete Mars (p. 10), 
and in W. Meyer's Dan Weltgebaude (p. 94). Hevel's map also is given in the 
latter work (p. 95). Langrenus's map is reproduced in del et Terre (vol. xxiv). 



30 THE MOON 

satellite to over-ripe cheese or pumice-stone. Further 
progress depended on the improvement of the telescope. 
The next step in this was the making of lenses of 
enormous focal length, which gave clearer images with 
less colour at the edges of bright objects. We can realise 
the action of these contrivances by using a spectacle 
glass (costing a few pence) with a four yards focus. 
A flat lens of that kind will give a focal image of the 
moon more than an inch large. 

With instruments of this kind, Robert Hooke and 
Dom. Cassini did their work, the latter publishing in 
1680 a map of the moon about twenty inches in 
diameter. His contemporary, Isaac Newton, sought 
to do away with the inconvenience of the long tube 
by using concave mirrors for producing the image, and 
the metallic mirrors that were made in increasing 
quantities towards the end of the 18th century did 
such good work that the lens was almost forgotten. 
Further advance in the manufacture of glass objectives 
was needed, and this was sketched by the mathema- 
tician, Euler, in 1747, in the sense that the colour-edge 
of the lens-images was to be got rid of in some way. 
In point of fact, the optician Dollond was the first 
to produce an ' achromatic ' telescope by the com- 
bination of two lenses, in 1758, though as the result 
depends on the testing of many different combinations, 
these ' achromatic ' instruments were far from perfect. 
Still they were successful rivals of Herschel's numerous 
' reflectors,' which were very good of their kind. In 
England the heavier reflectors were generally used, 
but in Germany the smaller and more convenient 
Dollond-achromatics were more accepted. 

What Herschel did with his mirrors for stellar 
astronomy in England, was done for the science of the 
moon by Schroeter in Germany He made a number 
of J interesting observations ; and, if his skill as a 
draughtsman had been at all equal to his power of 



THE MOON 31 

observation, his pictures would still be valuable. But 
he was so far led astray by his possession of powerful 
optical apparatus as to go beyond the problems of 
his time, and occupy himself with ' changes ' in the, 
as yet, unworked field, instead of laying the foundations 
of a sound science of the moon according to the power 
of his telescope. The distinguished astronomer, T. Mayer 
of Gottingen, who made careful measurement of the 
moon's surface and drew an eight-inch map of 
the moon, published a work (1775), that remained the 
sole accurate map until 1824. Schroeter's partial 
pictures could not be combined into a general map, 
because he had pursued a misleading purpose. More- 
over, the means at hand were not very liberally used 
in the exploration of the moon. Apart from the 
comprehensive genius of Herschel — and even he only 
did so intermittently — no one used the best instruments 
of the day on the moon. There were greater problems 
to be attacked in the fixed stars, and hardly a single 
professional astronomer concerned himself with our 
nearest neighbour. 

Once more progress depended on an improvement 
of the instruments. Fraunhofer's theoretic insight 
into the conditions of the making of achromatic lenses 
and his success in making glass combined in the nine- 
teenth century to produce instruments far beyond 
Dollond's. On the 18th of December, 1817, glass was 
melted to make an ' achromatic objective ' of unheard 
of dimensions — 10 inches diameter and 14 feet focal 
length — and the telescope, afterwards installed at 
Dorpat, then at the beginning of its work, was regarded 
in England as something fabulous. Even when 
gigantic refractors of 13 — 20 inches aperture followed 
— to-day they exceed 40 inches — the poor moon was 
still neglected, and remained the field of wealthy 
amateurs. At Dresden, the geometrician, Lohrmann, 
worked so zealously in private at the task, that he 



32 THE MOON 

formed a large map of the moon, based on his own 
measurements and drawings, and published it in four 
sections, with text, in 1824. In 1857 Beer andMadler 
published an equally large map and a complete 
' selenography,' most of the work being based on 
Madler's private study in his friend Beer's modest 
observatory at Berlin. After these we find a number 
of people, such as Kinau, who, partly for their own 
pleasure, and partly for the advance of science, investi- 
gated the moon with the aid of the incomparable 
telescopes of Fraunhofer and his successors. The 
distinction between professional and amateur astro- 
nomers became greater during the course of the 
n'neteenth century. The work of observing, drawing, 
and describing was left to the latter, and hence the 
physical features of the planets generally, especially 
of our moon, were generally taken up by industrious 
and able amateurs. 

In the second half of the nineteenth century it 
was suddenly discovered that there was a new and 
far-reaching interest in our neglected satellite. A 
young enthusiast mounting his poor telescope on a 
lamp-post to get a glimpse of the wonders of the 
moon, was so profoundly impressed, that he con- 
tinued throughout life to gather material. He 
became a ' selenographer,' went far beyond Lohrmann 
and Madler, and about the close of his life (1878) 
published, at the public expense, a map, twice the 
diameter, four times the surface, and seven times as 
rich in detail, as Madler's ' Mappa Selenographica ' ; 
though the plan of this gigantic map was very different 
in his mind from what he actually achieved, and the 
life of one man was too short for the work of mapping 
out the moon on the scale that the optic appliances 
of his time permitted. 

Thus appeared the finest piece, as yet, of lunar 
research, the ' Map of the Mountains of the Moon,' 



THE MOON 33 

by Julius F. J. Schmidt, but new circumstances arose 
that demanded a fresh attempt. The work to be done 
is not merely to ascertain the features that certain 
agencies have induced in the face of our satellite. It 
is equally necessary to have an elaboration and control 
of the material by many co-operating students. A 
very welcome advance in optics has provided the best 
instruments at a moderate price, and the spread of 
scientific education in the last few decades has stimu* 
lated interest in the observation and reproduction of 
the cosmic bodies. In addition, a series of observers of 
great merit have, by their example and teaching, 
created a school of good amateur astronomers, and 
the multiplication of scientific periodicals has contri- 
buted by announcing the latest news from the heavens, 
fostering investigation, and allowing even the amateur 
to have his say. The science of the moon became once 
more the province of amateurs with the work of 
Schmidt, and that is a circumstance of great influence 
on the attainments that we have made. At this stage 
of peaceful development and interpretation we find 
accomplishments that have greatly extended our 
knowledge. In California a great 36-inch refractor 
has been established by a private donor, Mr. Lick, 
and used in photographing the heavenly bodies, 
especially the moon*. A still larger (40-inch) refractor 
has since been set up at Yerkes Observatory, Chicago, 
through the munificence of another private donor. An 
immense number of negatives of all its phases have 
been taken and published, and we have every hope 
now that the riddle of the moon's sphinx-like face will 
soon be solved, t 

* (See * Brief account of the Lick Observatory,' by E. S. Holden). 

t See the Photographic Atlas of the Moon from the Lick Observatory, with 
19 plates on the scale of Madler's map. The figures vary considerably in 
fineness, but have a remarkably good tone. 

C 



34 THE MOON 

With our more accurate knowledge of the topo- 
graphy of our satellite there has been no lack of attempts 
tp Interpret its peculiar condition. The resemblance 
of lunar structures to the craters of volcanoes, like 
those on our planet, was too great to resist the temp- 
tation of giving that name to them and endeavour 
to explain them as such ; in fact the almost circular 
shape of all of them seemed to demand some such 
explanation. Hooke long ago experimented with 
molten alabaster with the object of proving that the 
round mountains of the moon might have been formed 
by heated vapours issuing from its glowing interior, 
perforating it, and throwing up walls. We know now, 
however, that the cohesion - of matter is not great 
enough to permit the formation and distension of 
bubbles .of 60 miles and more in diameter. The 
volcanic theory of the formation of the lunar type of 
mountain was afterwards attacked by Kant. He 
would not hear of ' craters,' but believed that certain 
terrestrial districts, such as Bohemia, threw some light 
on the structure of the lunar rings. Kant, however, 
overlooked the fact that only a few terrestrial structures 
can be compared with the tens of thousands of ringed 
walls, and so the moon remains a different and very 
distinctive world. 

Schroeter returned entirely to the volcanic theory 
in his search for ' changes,' which he believed he 
discovered on a gigantic scale. Herschel speaks of a 
fiery eruption on the dark side of the moon, which he 
followed with his own eyes ; no doubt the use of his 
great reflecting telescope, with slight magnification, 
might very well give the dull glow of a highly reflective 
spot the sparkling appearance of a star. Other 
extraordinary features have been attributed to the 
moon since Herschel and Schroeter, because it was 
not sufficiently known at the time how to distinguish 
recurrent monthly phenomena from accidental and 



THE MOON 35 

momentary ones. Beer and Madler, two industrious 
collectors of facts, went deeper into the knowledge of 
its features, in spite of their small instruments*, than 
their predecessors ; and they knew nothing of 
4 changes.' Indeed, in view of the immature condition 
of * selenography ' they do not attempt to set up a 
4 selenology,' as they would have had a right to do. 
Humboldt also recognised that the volcanic theory 
does not apply to certain localities. 

The sphinx-like face of the moon, its surface 
covered with hieroglyphics, remained unexplained for 
many decades. Then the cooler attitude of th^ 
founders of modern selenography was assailed by a- 
new volcanic theory, worked out with great energy^ 
and conviction. Two English scientists, Nasmyth and. 
Carpentert, had gone deeply into the features of our 
moon with their large reflecting telescopes. They* 
made some ingenious models, and at length reproduced 
the finest details of lunar relief in a preparation of 
plaster of Paris. When a vivid light was thrown on 
this model, it had a most deceptive resemblance to the 
lunar landscapes, as they are seen in the telescope. 
But the resemblance could only deceive the inexpert. 
The otherwise conscientious observers were not able to 
refrain from introducing their favourite theory of lunar 
volcanic energy into their model-relief . Thus we find 
them, in the second half of the nineteenth century, 
with a good deal of sagacity and technical and empirical 
knowledge, attempting to prove what they would like 
to see proved, yet completely f ailing in the end. Their 

* Madler's Fraunhofer of 4 in. aperture and powers of 140 and 300 was a 
fine instrument ; but we now use lower powers, and get clearer and better 
views. Madler generally used a power of 300 with an objective of 4 in. aperture, 
but the present writer has worked for years with powers of 160, 176, and 210, 
with objectives of 6£ and 7 inches. Many of the peculiarities of the earlier 
science are due solely to excessive magnification. Lohrmann's telescope was 
larger, but perhaps not so good. 

T ' The Moon, as Planet, World; and Satellite,' 1884. 



36 



THE MOON 



scientific conscientiousness compels them to admit 
that their knowledge is imperfect here and there. 
They feel themselves that precisely those objects that 
-are most distinctive and most in need of explanation 
«do not find a place within the frame of their theory 
of the origin of lunar mountains, and that the largest 
^nd the smallest of the typical circular structures are 
not susceptible of explanation by it. 

Yet all the contemporary and later * selenologists' 
Btart from the same point of view. The less they know 
of practical observation of the moon in detail, the more 
they seem prepared to solve its riddle. Amongst a 




Fig. 4 



Fig 5 



Fig. 6 



Imitation of lunar craters in ground felspar by Meydenbauer. Fig. 4 : 
flat twin-crater. Fig. 5 : strongly developed wall with secondary inner crater 
Fig. 6 : locality rich in craters. 



large number of attempts in this direction we may 
select three for notice. Meydenbauer (Figs. 4, 5, 6) 
began with the intention of explaining the origin of 
walled depressions by the fall of meteoric bodies, and 
really produced structures resembling those in the moon 
by letting small quantities of dust fall on a layer of 
dust. W. and A. Thiersch developed this aggregation 
theory in a special work ; and there seemed the more 
reason to oppose it to the volcanic theory as we were 
learning more and more every, day about the presence 



THE MOON 37 

of countless meteoric bodies in space, and the extension 
of the theory of cosmic swarms of meteors to another 
province — the meteoric nature of Saturn's rings had 
been affirmed and proved — was supported by the 
leading authorities. Hence it seemed as if meteoric 
masses falling on the moon had led to a reaction of its 
crust — the formation of ring-mountains and the out- 
pouring of the molten interior. 

As if the volcanic basis of this view were not pre- 
carious enough, the theory of aggregation brought fresh 
difficulties. The chief objection to these speculations 
is that the tens of thousands of lunar structures demand 
that these meteoric impacts should be vertical, or in the 
direction of the moon's radius ; and we can demon- 
strate on mathematical grounds that a vertical impact 
is almost impossible in the case of a body that is without 
a buffer in the shape of atmosphere. It is therefore 
quite certain that these impacts did not occur in tens of 
thousands. It is much easier to speak of a bombard- 
ment of the moon's crust by meteoric projectiles than 
to prove it ; and it has certainly been forgotten that 
the sudden arrest of a cosmic movement at the rate of 
ten or twenty miles a second would cause an enormous 
generation of heat, so that a meteor would neither 
dig up the material of the moon, nor deposit its own 
material in a circular mound.. The visible product of 
any such meteoric impact would rather be a spot molten 
with the heat and traces of the explosive expansion of 
the vapourised mass of the meteor — an indication of an 
explosion, but not a circular mountain. There is no 
reason whatever to suppose that larger and more nu- 
merous bodies dashed on the moon in former ages than 
in ours ; nor is it explained why the moon alone is so 
pock-marked, while the earth, which is far more active 
in attracting foreign bodies shows no trace of impacts. 

No more substantial ground can be found for the 
views of geologists like Professor Suess or Toula. 



38 THE MOON 

Whether it was volcanoes alone that formed the moon's 
surface, or whether meteoric impacts were needed to 
relieve existing Strains, or whether the ageing moon pro- 
duced the mountains by the wrinkling and breaking of 
its crust, so as to release the molten matter within, 
which would remain visible in the round hills — in all 
these speculations there is at the bottom a disputable 
hypothesis, the Laplacean theory of the formation of 
the solar system. This theory has lost much of its 
prestige of late and we often find its untenability and the 
scantiness of its support in recent research openly ad- 
mitted even in professional circles.* Loewy and 
Puiseux, it may be said, take their stand on the old 
ground in their explanation of the maps in their Paris- 
ian ' Atlas of the Moon.' 

If we glance back at our historical survey, we find 
that there were two circumstances that hypnotised the 
founders of selenologies — of whom Nasmyth and Car- 
penter were the only ones with a real knowledge of the 
moon — so that they were incapable of paying attention 
to its real features. The first of these was the circular 
form of the so-called craters ; though on closer exam- 
ination, and on the confession of the theorists themselves, 
they are found to have a somewhat different com- 
plexion. The volcanoes of the moon are hollowed out 
like saucers, while those of the earth rise up like moun- 
tain cones : the former are of gigantic dimensions, the 
latter would be barely perceptible if they were removed 
to the moon : the former consist only of a circular 
mound, the latter almost always form a cone. The 
other circumstance was the general acceptance of the 
Laplacean hypothesis of the origin of the sun and planets. 
In the days of its founder this system was probable 
enough ; now that our knowledge has so much in- 
creased, it not only fails in its older form to harmonise 

* See Riem's article ' Die mcdenien Weltbildungslehren ' in the July 
number of Gluuben and Wiwtn, 1905. 



THE MOON 39 

with astronomical truths, but it offends against fund- 
amental laws such as the persistence of force and can 
render little help to cognate sciences; such as geology, 
meteorology, and palaeontology. We are, therefore, in a 
stage of transition to-day — not alone in regard to lunar 
science — which must end in a rejection of Laplace's 
theory in its first form. Only when we have rejected 
untenable foundations will it be possible to pursue our 
task with any profit and read the language of the 
moon's surface. 

The direct inspection of the moon with a telescope 
and the drawing of small parts on a large scale were 
not likely to lead to an abandonment of the old views. 
More confidence was felt in the impartial results of 
photography, in view of its fidelity and its effectiveness 
in two directions. In the first place the telescope only 
shows a small part of the disk at a time, and the varying 
illumination and the almost constant agitation of the air 
only allow us to examine particular spots. Once the 
opportunity is past it will be many months before the 
spot is illuminated in much the same way, and then 
clouds or other impediments may prevent us frorti 
examining it. Photography, on the other hand, 
would enable us to attain results in a short time that 
would have taken years at the telescope. Further, it 
is no longer the province of the astronomer alone, or 
even the amateur, to work up lunar experiences into 
a large scheme of another world. A whole crowd of 
specialists in different branches of science get pretty 
much the same view of the external features on which 
the theory and analogy are to be based. This had never 
been the case before, and so much was expected from 
the judgment of geographers and geologists. 

The ' daguerrotype ' had hardly been invented 
when an enterprising American, Dr. John W. Drayer, 
of New York, began a series of pictures of the moon 
on silver plates (1840). Ten years afterwards, the 



40 



THE MOON 



photographer Whipple, began, at the invitation of 
William C. Bond, director of the Harvard Observatory, 
to work with the Merz refractor of 15 inches aperture, 
and produced images more than two inches in diameter. 
Another American, Humphrey, obtained even better 
pictures of the moon with a two seconds' exposure, 
showing a good deal of detail ; and at Konigsberg, in 
Germany, Barkowki secured negatives that would bear 
enlargement up to two inches. But a great advance 
was made by Warren de la Rue, at London, who began 
his work in 1852, especially when, in 1857, he caused 
his telescope to follow the movement of the moon by 
clockwork. His pictures were good and numerous, so 
that he could make a selection of them, and arrange 
them in pairs to produce stereoscopic effects and 
represent the moon as a globe. Dr. Henry Draper, 




Fig. 7 Fig. 8 

Two photographs of the full moon for the stereoscope. 



of Hastings (on the Hudson), who united in himself 
the attainments of the chemist, physiologist, photo- 
grapher, optician, and constructor, made a metallic 
concave mirror in 1860, and one -of silvered glass in 



THE MOON 41 

1861, each 16 inches in diameter, and worked with 
unprecedented success. One of his photographs of the 
moon, an inch in diameter, taken in 1863, was enlarged 
to the size of Madler's 3 foot map, and was still de- 
cipherable. In 1870, the indefatigable worker made a 
speculum twenty inches in width, but after 1880 he 
used — with more advantage — a refractor made especi- 
ally for photographic purposes, with a 12 inch objective. 
Rutherfurd, of Cambridge (U.S.), had observed in 1857, 
that there was a difference of f of an inch between the 
distance of the image for the eye and for the sensitive 
plate in his telescope.* Once this was taken into 
account pictures of the moon were secured that 
could be enlarged to five inches. He also constructed 
his first stereogram, independently of de la Rue. 
He further tried to increase the sharpness of the 
image by separating the lenses of his four-inch objective 
about ^ths of an inch. A large objective (11 inches in 
diameter and of 14 feet focal length) gave in 1864 a pic- 
ture of the full moon which showed details very sharply 
even when enlarged to seven inches. Another objec- 
tive, specially corrected for chemical rays, gave him in 
1865 a focal image of fths of an inch, which could be 
enlarged with success to 21 inches ; and after 1871 he 
used a 13 inch refractor. Beside these successes we need 
pay little attention to the work of Wolf and Rayet 
with a seven inch reflector or even of Ellery. (of 
Melbourne) with a 4 foot reflector, which gave direct 
images of three inches diameter. But the Argentine 
astronomer, Gould, succeded at Cordova in 1875, with 



* Spitaler says that the lenses of a large refractor show a focal difference 
of about one inch between the optical and the chemical rays. ' The sensitive 
plate could be pushed |th of an inch to either side in the chemical focus 
without making any perceptible change in the quality of the photograph.' 
Even in six-inch telescopes the difference between the two foci may amount to 
more than $ths of an inch, so that for photographic purposes it is necessary to 
achromatise for the chemical rays or to use reflecting telescopes, which give 
colourless images. 



42 THE MOON 

the help of a pupil of Rutherfurd's, in producing orig- 
inal pictures of an inch and a half, which were enlarged 
to nineteen inches. 

The year 1888 saw the beginning of the work of 
the great Californian telescope. For photographic 
purposes the great 36 inch lens is converted into an 
enormous camera of 33 inches aperture and 50 feet 
focal length. This gives a focal image of the moon's 
disk 5 inches wide. Unfortunately, the best results 
are not obtained with the full aperture, but with one 
shortened to 8 inches. Burnham, Schaberle, and 
Campbell, in particular have secured a large number of 
plates of all parts of the moon with this instrument. 
In the meantime, the brothers Paul and Prosper Henry 
had done good work at Paris with a 13-inch objective 
of their own make. They began to photograph the 
moon before the erection of the Lick telescope, pro- 
ducing a large original image by means of intermediate 
lenses. Other experiments were made by Prinz at 
Brussels, Pickering at Cambridge (U.S.), Spitaler at 
Vienna, and Wolf at Heidelberg*. But from 1890 
onwards, the Henry's secured pictures that astonished 
all students. Still it was some time before the method 
of direct magnification of the image was generally 
preferred to focal photographs. The dry plates contain 
fine grains of silver precipitate in the film. Details 
finer than these cannot be shown, and when a negative 
is enlarged we see the crudities that result from this 
granular nature of the film. This defect marred the 
otherwise remarkably good Lick photographs. When 
Prof. Weinek put them under the microscope he could 
discover nothing more than was visible on a careful 



♦For Pickering's work see 'Annals of the Astronomical Observatory of 
Harvard College,' vol. xxxii, part 1. Prinz used an aperture of 9 inches, and 
had an image of 4-13 inches : Pickering used a 33-inch aperture, and enlarged 
the full moon to 28-70 inches : Spitaler used the 27-inch Vienna refractor, 
Wolf his own 6- inch refractor. 



THE MOON 43 

mechanical enlargement of the plates. When he did 
fancy he had discovered further and finer details, it 
turned out to be an illusion, as it had been pronounced 
from the first by those who were well acquainted with 
the moon*. 

Thus, for instance, the magnification of the round 
mountain Capella, and the small parasitic crater 
Taruntius C, shows a number of fine lines, which no 
expert now regards as ' rills.' We also see a large 
number of craters and fine bubbles which are in marked 
contrast, on account of their sharp definition, to the 
remarkable vagueness of all the large details that we 
know. It is a difficult task to interpret these details ; 
and it is equally vain to attempt to-day to determine 
the causes that have been at work in the glass of the 
positive, the sensitive film, or the taking of the negative, 
to produce these apparently well-defined craters under 
the microscope. We have learned from Prof. Prinz's 
measurements that even objects twice or many times 
the size of those supposed to be found in the photograph 
under the microscope are altogether vague and in- 
definable on the same plates. 

Meantime the Lick plates were enlarged very 
considerably, and an atlas of 19 plates was published, 
on the scale of Madler's map, but the details are largely 
spoiled owing to a defect in the method of taking the 
originals. Then Prof. Weinek began his magnifications, 
and published an atlas of 200 wonderfully beautiful 
plates of the moon, which were evidently made with 
the utmost care from the Lick photographs. About 
the same time Loewy and Puiseux began to work at 
Paris with a particularly suitable instrument with a 
24-inch objective and 60 feet focal length. They took 
focal negatives, which hardly needed one second 
exposure, and measured up to seven inches in diameter. 

♦See 'Publications of the Lick Observatory,' vol III, 1894 : with 16 
plates, including 11 heliogravures. 



34 THE MOON 

With our more accurate knowledge of the topo- 
graphy of our satellite there has been no lack of attempts 
tp Interpret its peculiar condition. The resemblance 
of lunar structures to the craters of volcanoes, like 
those on our planet, was too great to resist the temp- 
tation of giving that name to them and endeavour 
to explain them as such ; in fact the almost circular 
shape of all of them seemed to demand some such 
explanation. Hooke long ago experimented with 
molten alabaster with the object of proving that the 
round mountains of the. moon might have been formed 
by heated vapours issuing from its glowing interior, 
perforating it, and throwing up walls. We know now, 
however, that the cohesion . of matter is not great 
enough to permit the formation and distension of 
bubbles .of 60 miles and more in diameter. The 
volcanic theory of the formation of the lunar type of 
mountain was afterwards attacked by Kant. He 
would not hear of * craters,' but believed that certain 
terrestrial districts, such as Bohemia, threw some light 
on the structure of the lunar rings. Kant, however, 
overlooked the fact that only a few terrestrial structures 
can be compared with the tens of thousands of ringed 
walls, and so the moon remains a different and very 
distinctive world. 

Schroeter returned entirely to the volcanic theory 
in his search for ' changes,' which he believed he 
discovered on a gigantic scale. Herschel speaks of a 
fiery eruption on the dark side of the moon, which he 
followed with his own eyes ; no doubt the use of his 
great reflecting telescope, with slight magnification, 
might very well give the dull glow of a highly reflective 
spot the sparkling appearance of a star. Other 
extraordinary features have been attributed to the 
moon since Herschel and Schroeter, because it was 
not sufficiently known at the time how to distinguish 
recurrent monthly phenomena from accidental and 



THE MOON 35 

momentary ones. Beer and Madler, two industrious 
collectors of facts, went deeper into the knowledge of 
its features, in spite of their small instruments*, than 
their predecessors ; and they knew nothing of 
6 changes.' Indeed, in view of the immature condition 
of * selenography ' they do not attempt to set up a 
' selenology,' as they would have had a right to do. 
Humboldt also recognised that the volcanic theory 
does not apply to certain localities. 

The sphinx-like face of the moon, its surface 
covered with hieroglyphics, remained unexplained for 
many decades. Then the cooler attitude of th^ 
founders of modern selenography was assailed by a- 
new volcanic theory, worked out with great energy^ 
and conviction. Two English scientists, Nasmyth and. 
Carpentert, had gone deeply into the features of our 
moon with their large reflecting telescopes. They* 
made some ingenious models, and at length reproduced 
the finest details of lunar relief in a preparation of 
plaster of Paris. When a vivid light was thrown on 
this model, it had a most deceptive resemblance to the 
lunar landscapes, as they are seen in the telescope. 
But the resemblance could only deceive the inexpert. 
The otherwise conscientious observers were not able to 
refrain from introducing their favourite theory of lunar 
volcanic energy into their model-relief . Thus we find 
them, in the second half of the nineteenth century, 
with a good deal of sagacity and technical and empirical 
knowledge, attempting to prove what they would like 
to see proved, yet completely f ailing in the end. Their 

* Madler's Fraunhofer of 4 in. aperture and powers of 140 and 300 was a 
fine instrument ; but we now use lower powers, and get clearer and better 
views. Madler generally used a power of 300 with an objective of 4 in. aperture, 
but the present writer has worked for years with powers of 160, 176, and 210, 
with objectives of 6£ and 7 inches. Many of the peculiarities of the earlier 
science are due solely to excessive magnification. Lohrmann's telescope was 
larger, but perhaps not so good. 

t ' The Moon, as Planet, World; and Satellite,' 1884. 




Fig. 10 
The round mountains, Janssen and Fabricius (1 mm. = 1800 m.) 



THE MOON 47 

over the moon, unless it is examined at full. It need 
not be said that the finest pictures can only give a 
clear reproduction of the middle tones. What the eye 
takes in at a glance can only be gradually reached by 
the photograph. For every photograph that turns out 
' good ' with one second exposure there are two others, 
one of which perhaps needs a tenth of a second, and 
the other five or more seconds exposure. If the bright 
spots must not be over-exposed and the dull under- 
exposed ; if they are not to be sacrificed to the spots 
of medium intensity, we should need three different 
and wholly impracticable photographs. Yet the human 
eye takes them all in at once, without any gradual 
adjustment. 

Thus, selenologies that are based on photographs 
are open to question. If it is ever necessary to go. into 
detail, this is certainly the case as regards the moon. 
Its riddles only begin to dawn on us when we turn 
from the broad features and general configuration to 
study the specific lunar peculiarities of the small 
structures and parts of the whole. We have realised ^ 
that the circular shape and the walls cannot give us 
any satisfactory information of themselves, and we. 
have seen that there are a dozen or more hypotheses 
framed on these purely external features, because a 
great number of different agencies might have produced 
them. The salient feature is not the ' crater,' but a 
different thing altogether, that can only be explained 
by a close scrutiny of the floor of the moon. Yet 
scarcely one eye in a hundred is directed to the empirical 
study of it*. 

* See, for instance, the work of expert lunar observers who have attained 
only moderate results with very large objectives I need only refer to Neison's, 
Pratt's, and Klein's pictures of the Hyginus district : Neison's four pictures 
in Meyer's Weltgebdude : Smyth's picture of Copernicus : Nasmyth's Tycho 
region (in which it is impossible to identify the score of large craters, or even 
Tycho itself) : Secchi's Copernicus (' The Sun ')- : Neison's Godin-Agrippa 
landscapes, Copernicus, and two pictures of Plato : Trouvelot's landscape's of 



48 THE MOON 

Although photography has eclipsed the army of 
once active ocular observers, who think they have been 
superseded, there have been efforts made in the last 
two decades that seem to show that it is possible to 
do more than photography can do. With all our 
precautions we have not yet succeeded in taking 
plastic objects of about a mile in extent in photographs 
in a properly recognisable formf. It is not enough 
that we can just point out the features ; in 99 cases 
out of a hundred we shall be wrong or uncertain. But 
the eye can, under moderately good conditions, perceive 
things and judge their size, posture and shape, when the 
photographs will give. nothing but a hazy spot. In 
other words, ocular vision is clearer, truer, and finer, 
and is able to penetrate precisely into those regions 
which it is indispensable to explore if we are to have 
a sound theory of the moon. 

Since Schmidt's large map was made (1878), 
Klein (of Cologne) has attained some moderate results 
in certain lunar districts with a 6 inch telescope, 
Gaudibert (of Vaison) was equally limited in his results 
with 8-10 inch silver reflectors, Elger (England) did 
some work in the same direction. All these efforts 

Parry, Arzachel, Gassendi, Eratosthenes, and Caesar: Trouvelot's.Linne, and 
Herodotus : Nasmyth's Gassendi (in * The Moon ') : Stuy vaert's 50 lunar 
landscapes : Prof. Weinek's artistic pictures, &c. I say nothing of pictures 
of this kind in the Bulletin de la Soc. Astr. de France, and the Memoirs of the 
British Astr. Ass. In all these pictures, though they have appeared since the 

freat ' Map of the moon ' was published, you will look in vain for details that 
ad already been charted, to say nothing of others. On the other hand our 
special maps give fresh material every time, even in reduced forms. 

t See articles in del et Terre, 1889, December, 1890, and January, 1891 
Prof. Weinek himself writes in it as follows (February, 1891) : * Every competent 
student knows that the image seen in the lens is still more definite than that 
on the best photographic plates . . . The practised eye of the observer will 
always retain its rights ; the two methods, optic and photographic, will not 
exclude, but complete, each other . . . Still, they [the negatives] have clearly 
proved to me that we must be very careful in discussing the smaller photo- 
graphic details, and that it should only be attempted when we have two plates 
taken in the same night.' Other articles in del et Terre are of November, 1892, 
and 1896 : and the Bulletin de VAcad. Roy. de Bruxelles t 1892 and 1895. See 
also Prinz's De Vemjploi des photographies stereoscopiques en sde'nologie. 



THE MOON 49 

have ceased with the recent advance in photography. 
It was left to amateurs to take up the moon as a 
welcome field when the plan of a fresh exploration, with 
the view of forming a new map, was formulated by 
the present writer. 

Brenner (of Lussinpiccolo), using his 7-inch 
refractor in the unique climate of the Adriatic, dis- 
covered a number of very fine lunar features. Krieger 
set up an observatory at Trieste with the object of 
making a statistic collection of small details from 
copies of lunar photographs (the Trieste Atlas of the 
Moon). Others, such as D. Nielsen, of Copenhagen, 
and J. Meller, of Osterath, published drawings in colour 
or tone, with shadows of lunar landscapes. Then the 
observatory established on the hills, near Landstuhl, 
by the author, began the preparatory work for the 
projected new map of the moon. Maps were made 
on a scale of 10J-57 feet for the moon's diameter. 
They contain an amount of detail beyond any yet 
published, of which the photographs give no trace. 
We have lately heard from the astronomers of the 
Harvard, Lick, and Yerkes observatories of new 
observations*. It seems that they are now using 
their large visual instruments in the long-neglected 
systematic study of the moon, and are discovering 
details that had not hitherto been seen. That is very 
natural in view of the hundreds of thousands of details 
that are accessible to-day, and certainly a large 
telescope should show more than a smaller one ; yet 
the transatlantic astronomers are hardly in advance 
of those of central Europe, as they seem to be un- tV 
acquainted with what has been done over here for a 
long time. 

* Prof. Pickering ' Annals, &c, of Harvard College,' vol. xxxii. Also 
articles in Sirius, 1901, viii andix ; 1902, x ; 1904, vand xii ; and 1905, iandii." 
E. E. Barnard writes in the Astronomische Nachrichten (nr. 4075, February, 
1906), on ' Periodical changes in the size of the glow surrounding the lunar 
crater Linne.' 



50 



THE MOON 



This is clearty seen from Professor Hclden's 
application of the 36-inch Lick refractor to the regions 
of the Hyginus and Ariadaeus rills. The eight pictures 
obtained in November, 1889, are very faulty and poor 
in detail (as also are the enlargements from 270 to 600) 
in comparison with the large aperture and light-power 
of the telescope. In the last few years, Professor W. 
Pickering has explored the region of Messier with his 
powerful instrument, but, in the opinion of German 
selenographers, with just as little success. At all 
events his picture of the two craters is not of a nature 
to justify even the slenderest anticipations from such 
work. He had in the spring of 1893 examined the 
variations of dark spots at various points on the moon, 
using a magnification of 345 to 714 with the 13-inch 
Boyden telescope. The reader will see from the 
comparison of the Alphonsus spots, which we give 
later, how much he discovered, and how much the 
present writer had done with an instrument only half 
as large and a magnification of 160 to 210. It will 
give a good idea of the controversy about these spots. 



/• bkm 



» to it 








M \.V' : ' ; " ! m w* 

'xm, Y~*- ''*'-•'-• 







Fig. 1 1 
Fig. 11.— Pickering's plan. 



Fig. 12 
Fig. 12 -Fauth's map. 



A little earlier Professor Pickering made a detailed 
study of the little craters in the depths of the circular 
plain Plato, which we reproduce here, indicating the 



THE MOON 51 

wholly or partially certain, and the altogether uncertain 
positions, together with our own map of the interior 
of Plato. Most of the positions are illusory and do 
not correspond to real objects, for Pickering con- 
scientiously used the results of even the most superficial 
of previous observers, such as Neison, Elger, Pratt, etc. 
It would have been wiser to separate the chaff from 
the wheat. "n 

To sum up, we have some works of great value, 
especially three orginal maps of the moon (Madler's, 
Lohrmann's, and Schmidt's), which reflect great credit 
on the conscientiousness and self-sacrifice of their 
authors, and three photographic atlases of the moon 
(Lick, Prague, and Paris), besides the Harvard atlas 
of lunar phases*. But the ultimate aim of all these 
efforts, the explanation of the processes that have left 
these traces on the surface of our satellite, has not yet 
been attained, chiefly because students have not yet 
succeeded in emancipating themselves from the deep- 
rooted but more and more untenable idea that the 
matter of our solar system is still in its youth. In 
this we sufficiently indicate the path and the duty of 
all future study. 

If we wish to form a correct idea of the moon's 
mountains we must above all take into account the 
size of that body. The irregularity of the fine of light 
at the first quarter suggested to the ancient Greeks a 
correct conception of the nature of the lunar surface, 
but two measurements had to be determined before 
there could be any proper appreciation of its mountains, 
and this could not be done until centuries afterwards. 

* We may also mention Neison 's Atlas, which is an elaboration of the Mappa 
Helenographica, giving more of the rills but less details in the mountains, and 
admitting many errors. There is a crowded map, 'La Lune,' by Gaudibert 
and Flammarion, about 25 inches in diameter. This is a rather schematic 
* carte pittoresque,' and shows a number of rills. It contains 509 names, and 
costs about five shillings. There is also a map in Elger's, ' The Moon,' about 
18 inches in diameter, and very clear. [Madler's map is reproduced in Webb'* 
, ' Celestial Objects for common telescopes.' ] 



\ 



52 THE MOON 

The ancients succeeded in making a fair estimate of 
the moon's distance from the earth' and of its diameter, 
by determining certain lines and angles between the 
stars. Aristarchus, of Samos (320-250 B.C.), found in 
this way that the distance of our satellite was 56 semi- 
diameters of the earth, and gave it a diameter of 2°, 
which is excessive. We now know that the figures 
are 60*27 semi-diameters and 0*52°. It has been 
said that Aristarchus was more successful in his 
difficult method of determining the distance than many 
in the easier method of measuring the angle between 
the horns of the crescent moon. As a matter of fact, 
he was quite ignorant how large the semi-diameter of 
the earth was in ordinary terms of measurement, so 
that his 56 semi-diameters only give a proportionate 
not an absolute, size. The insecurity of calculations at 
that time can be seen in the results of Eratosthenes, 
who allowed only 25 earth-radii. On the other hand 
Hipparchus (190-120) came closer to the truth with 
a distance of 59 radii and a diameter of 31'. But this 
again merely means the proportion to the unknown 
size of the earth, so that Hipparchus could only give 
a proportional estimate of the real size of the moon. 
Ptolemaeus (100-170 A.D.), again made the angle 
much too wide. Since the application of the telescope 
to lunar purposes, and since the insertion of a spider's 
thread in the lens to fix a definite point, and the use 
of carefully graduated instruments to determine small 
angles, students have approached nearer and nearer 
to the real size, and we now know that the moon 
revolves round us at a distance of 60*274 earth-radii 
(238,000 miles) and has a diameter of 31 '1' (minutes 
of an arc), or 2170 miles. According to L. Struve, 
the diameter, as determined by 42 stellar occultations 
in 1884, on the basis of the Hansen parallax (57' 2'27") 
is 31 ' 5*29"; and according to J. Peters it is, as 
deduced from eight occultations of the Pleiades from 



THE MOON 53 

1840 to 1876, 31' 5 • IS 7 '. These determinations give the 
moon a diameter of 2162 '4 and 2162 miles respectively. 
In this way we can give a positive value to all our 
arc-measurements and to parts of the lunar disk. If 
we imagine an equatorial line drawn round the moon, 
one degree of it must have a length of 19 miles, and 
must be seen from the earth at an angle of 16 *6" 
(seconds of an arc). Thus we get direct measurements 
of the true diameters of the circular ramparts on the 
moon ; only we must remember that nearly all circular 
structures are fore-shortened when near the moon's 
edge, and we must therefore always measure the 
longer axis of the apparent ellipse. 

It is a more difficult matter to determine the 
height of the lunar mountains. It is true that, as the 
pictures of the moon show, they cast deep black 
shadows, long drawn out in some circumstances, 
toward the night-side of the moon ; but these must 
always be parallel to the equator, and their real length 
only tallies with the apparent one when they he quite 
close to the middle of the disk. As the terminator 
(or line of illumination) is, like the parallels of longitude, 
more and more bent towards the east and west, in 
the higher latitudes the linear distances of an object 
will be smaller and smaller as compared with the 
angular distances expressed in their degrees of longitude, 
and towards the east and west the shadows must be 
optically fore-shortened on account of the rotundity 
of the moon. It is therefore necessary to bring the 
immediate findings of shadow-lengths, as determined 
by the micrometer in the telescope, into proper relation 
to their distance from the centre of the disk, before it 
will be possible to establish their real proportion to 
the moon's diameter and so express their length in 
miles. Even then we have not yet got the height of 
the mountain that is being studied ; but the first 
measurement will give the height of the sun above the 



54 THE MOON 

mountain, and then we have only to find out what 
vertical height will correspond to the said height of 
the sun and the given shadow-length, and we have the 
latitude of the mountain. We need only say here 
that the results are more accurate in proportion to 
the smoothness of the floor of the moon below the 
point of the shadow, and the longer the latter is drawn 
out. On the real moon, as a matter of fact, the 
shadows are much deeper and sharper than on the 
pictures of it. Hevel established long ago, with poor 
instruments that only magnified from 30 to 40 times, 
the height of a lunar mountain of 17,333 feet, and 
there are much higher ones. Schroeter gave very 
reliable measurements of many others. Madler deter- 
mined the heights of more than 1,000, andrSchmidt made 
altogether 3,050 measurements. We may say con- 
fidently of many of these determinations that they are 
much more accurate than most of the measurements 
of terrestrial mountains outside of Europe. Indeed 
Madler 5 s map was far more correct as a reproduction 
of the moon than any map of the earth was, even at 
the beginning of the twentieth century. The interior 
of Africa, of north and south America, Asia, and 
Australia — to say nothing of the polar regions — is not 
yet as well charted as the moon was in this 70 year 
old map. The reason is that we can see the whole 
moon at a glance, while the exploration of foreign 
lands involves costly and wearisome expeditions and 
innumerable dangers. 

A closer measurement of lunar objects on the 
photographic plates has been undertaken for many 
reasons, but chiefly in order to secure new and better 
maps. An older theory assured us that the moon 
departed a little from a perfectly globular form, and 
presented to the earth an unusually flattish oval. Dr. 
Mainka,* of Breslau, has made a large number of 

* See his article in the * Mitteilungen der k. Univ.- Stern warte zu Breslau,' 
I, pp. 53-71. 



THE MOON 55 

measurements in this connection. His results did 
not establish the theory, but gave a number of inter- 
esting suggestions of support, from which we could 
infer the irregularity of the curved surface. These 
determinations of level show at least that extensive 
bulges and small swellings alternate with broad 
depressions, and that the whitish mountainous regions 
correspond pretty well to the plateau surfaces and 
the plains to the depressions. The map shows this 
very clearly. 

Another peculiarity was discovered by Galilei in 
studying the design of our neighbour-planet, and can 
be seen with the naked eye at its greatest development. 
This is a variation in the part of the moon comprised 
in the disk, and is called ' libration ' from the Latin 
libra (a balance). It is caused in the following way. 
The moon's orbit is inclined to that of the earth at 
an angle of 5° 8', so that it occasionally stands to 
this extent north or south of the ecliptic. Moreover 
the moon's axis is inclined a good 1° 5' towards it. 
Hence, if the moon comes, so to speak, right above the 
ecliptic, especially in the constellation Gemini, we can 
see a good piece of its south polar region, and its centre 
is a little north of the centre of the disk. Then, when 
it lies quite to the south of the ecliptic, especially when 
it is in the constellation Sagittarius, we can see a good 
deal of its north polar region ; especially we who live 
in the northern hemisphere and occupy a particularly 
' elevated ' position in this respect. The two move- 
ments together make up what we call ' libration ' in 
virtue of which we see, alternately to north and south, 
a crescent-shaped piece beyond the lunar poles. 

We know further that the moon travels with 
unequal speed in its elliptic orbit. It goes more quickly 
when near the earth and more slowly when farther 
away from it ; though it rotates on its axis with 
perfect regularity. This causes another displacement 



56 



THE MOON 





6, ^ ^> : ' ; 
' .lit- , /;-.-'■ .; : (-2v-v X 




Fig. 13. 
Dr. Mainka's map, showing lunar levels. 

of the moon's features, the lunar centre at one time 
outstripping the orbital movement and at another 
time lagging behind. Thus we get once more, alter- 
nately to east and west, a crescent-shaped piece of the 
other side of the sphere, which is generally invisible. 



THE MOON 57 

By frequent observation, therefore, we know, not 
exactly half, but 0*59 of the moon's surface; the. 
remaining 0*41 remains completely invisible. These 
variations have, of course, been utilised by the photo- 
grapher. Professor Franz has studied and reproduced 
several plains in favourably situated positions, that 
cannot be found on the older maps. Moreover, the 
libration is the best means of combining pictures taken 
at different times in the stereoscope so as to produce 
an astonishing effect of plasticity. 

Finally, we must mention certain standards that 
should be within reach of every observer and that are 
easily handled. These refer to the position of the 
terminator in the lunar parallels of longitude. The 
charts assign 0° to the centre, and count up to 90° 
each way, eastwards and westwards ; they also give 
the reverse, as seen in the astronomical telescope. 
The illumination begins on the left edge of the chart 
and proceeds as far as the right (full moon), then g03s 
back from left to right. The lengths from the edge 
(or limb) to the centre are progressively indicated by 
the minus sign ( - ), corresponding to the fall in the 
number of the degree ; the lengths from the centre to 
the other limb are indicated by the plus sign ( + ) 
with progressive increase of the numeration. Thus, 
- 32 6 means 32° left of the central meridian : + 17° 
means 17° right of it. The latitude distances of objects 
from the equator are indicated, as usual, as north, 
(lower half of the map) and south (upper hemisphere). 
There are tables that give the meridian of the ter- 
minator for each day. We may give a few, with an 
explanation, for the use of those who are interested, as it 
is often necessary to know the limits of the visibility of 
an object. In the present case we assume the year to 
begin with March. 



58 



THE MOON 



Position of the terminator each day between the 
years 1906 and 1941. 



1906 


19-5° 


1918 


227-5° 


1930 


75-4° 


March 1 


6-1° 


1907 


249-9° 


1919 


97-8° 


1931 


305-8° 


April 1 


23-2° 


1908 


108-1° 


1920 


316.0° 


1932 


1640° 


May 1 


29-7° 


1909 


338-5° 


1921 


186-4° 


1933 


34-3° 


June 1 


48-3° 


1910 


208-8° 


1922 


56-8° 


1934 


264-7° 


July 1 


54-9° 


1911 


79-2° 


1923 


287-1° 


1935 


135-1° 


August 1 


73-8° 


1912 


297-4° 


1924 


145-3° 


1936 


353-3° 


Sept. 1 


92-4° 


1313 


167-8° 


1925 


15-7° 


1937 


223-6° 


Oct. 1 


98-4° 


1914 


38-1° 


11926 


246-1° 


1938 


940° 


Nov. 1 


1161° 


1915 


268-5° 


,1927 


116-5° 


1939 


324-4° 


Dec. 1 


121-1° 


1916 


126-7° 


1928 


334-6° 


1940 


182:6° 


Jan. 1 


138-1° 


1917 


3571° 


1929 


205-0° 


1941 


53-0° 


Feb. 1 


155-0° 



(Progress of the terminator, 12 '15° per day; 
0*51° per hour). 

How to use it — From the meridian for the begin- 
ning of the year (March 1st) the angle is to be deduced 
that holds for the date — say July 16th, 1906. For 
1906 we have 19 5° ; for the 1st of June 48 '3°, and 
so for the 16th of June 15x12 '15°, or 182 "2° more, 
or 230*5°. The latter figure is taken from the first, 
19*5°, or from the meridian lengthened by 360°. We 
thus get 149*0° meridian. The figures between 0° and 
90° indicate western meridians (on the left side of the 
map) of the morning terminator ; between 360° and 
270° their difference from 360° indicates the eastern 
position of the morning terminator ; between 270° 
and 180° the excess over 180° indicates the western 
meridian of the evening terminator ; between 180° 
and 90° their difference from 180° indicates the 
eastern meridian of the evening terminator. The 
result given above, 149 *0° comes into this last category. 
The difference from 180° is 31 *0°, and so the terminator 
after midnight on June 16th, 1906, is at 31*0° eastern 
meridian in the waning moon, and can only be con- 
veniently observed about 2 — 3 o'clock in the morning. 



59 



CHAPTER II 
Appearance and Reality 



We have already mentioned the interesting fact 
that even the ancients were acquainted with the 
ruggedness of the moon's surface, as there are features 
near its centre which cast long shadows, and these are 
revealed by the irregularity of the line of illumination, 
or terminator. It is clear that a mountain-chain, 
stretching from the south-east toward the north-west, 
with a steep fall on the side that faces the sun, must 
cast long shadows toward the east (according to the 
orientation of lunar maps) as the sun goes down. Its 
eastern spurs will stand out prominently in the illu- 
minated field long before the deeper-lying parts are 
touched by the sun. Such a situation, with long and 
broad shadows and illuminated peaks, is actually 
found in the Apennine range (see illustration on 
page 28), and was not unknown to the older astro- 
nomers. But the conjecture can only be converted 
into certainty by the use of optical instruments, and 
we shall now see how they render us this great service. 

Magnification of a thing by means of the telescope 
is equivalent to bringing it nearer to us. Let us fix 
a normal range of vision for things that we can hold 
in our hand — say the letterpress of this book. We 
may take it, for convenience, to be 10 inches. If we now 
use a lens with a focal distance of 10 inches, we may 



60 THE MOON 

say that its images (received on oiled paper or a 
ground-glass plate) seem to be in the normal range of 
vision, and are not magnified, whether the object is 
a landscape or a heavenly body. It follows that a 
flattish lens, with focal image at 20 inches, must make 
the object twice the original size ; and that with a spec- 
tacle glass of 160 inches focal length the distant object 
will be magnified 16 times, because the proportion of 
160 to 10 is 16. Thus the glasses once made, especially 
in Italy, with very great focal length, give of them- 
selves, without any additional lens, a magnification of 
30 or 40 or more times. 

If we now use a short-focal lens, so that the image 
to be examined lies behind the glass, we shall find 
that its power of magnification is equal to the number 
that we get on dividing the 10 inches by the inches of 
its focal length. Thus if a lens has a focal length of 
two inches, we have a power of magnifying 5 times. 
Such a lens in combination with the above-mentioned 
spectacle-glass (magnifying 16 times) would again 
magnify the focal image (at a distance of 160 inches) 
5 times ; so that the eye, looking through the lens, 
would see the distant object magnified 80 times, or 
brought 80 times nearer. The effect is therefore just 
as if we were travelling toward the distant object — 
toward the moon, for instance. If we take an opera- 
glass that magnifies 2 times, and turn it on the moon, 
the effect is the same as if it now came within 120,000 
miles of us instead of 240,000. We may fancy that 
we have lessened by one half the distance between us 
and our satellite. A modern prismatic telescope with 
a power of magnifying 5 times would bring the moon 
within 48,000 miles ; a terrestrial telescope, mag- 
nifying 20 times, will bring it to a distance of 12,000 ; 
an astronomical telescope, with a power of 100, to a 
distance of 2,400 ; and the workers with the very 
large instruments can at times — this is the most, but 



THE MOON 61 

unfortunately, not the best, that art has yet done — 
indulge in the luxury of a power of 4,000, and they 
then see the moon at an apparent distance of 60 miles. 

It must be remembered that when we make these 
comfortable journeyings towards our distant planetary 
neighbour, we really penetrate very far into the mys- 
teries of its exterior. Those who have not themselves 
enjoyed the experience, sometimes shake their heads 
incredulously, and point out that this extreme approxi- 
mation is impossible, and that Snowdon, for instance, 
would make a very poor and hazy appearance at a 
distance of 60 miles. It may be urged in reply that 
Mont Blanc can be seen at a distance of 153 miles, 
and the mountains of Corsica can be seen from Monte 
Viso, a distance of 160 miles. Moreover, seeing things 
in an horizontal direction, through the thickest and 
least pure layers of the atmosphere, is a very different 
thing from seeing things at an altitude. It is true 
that the height of the atmosphere is considerable, but 
it decreases rapidly in density, and therefore increases 
in clearness. 

We can illustrate the point with a few simple 
figures. We have long known that at the sea-coast 
there is an atmospheric pressure equal to the weight 
of a 30 inch column of quick-silver. We also know 
that we must ascend about eleven yards in order to 
lessen the pressure by 25 th of an inch. It follows that 
if the atmosphere were of equal density at all levels, 
like a block of glass, we should only need to ascend 
8,450 yards to reach the upper limit of it. Roughly 
speaking, therefore, seeing things vertically through 
the whole thickness of the atmosphere is almost 
equivalent to seeing things horizontally at a distance 
of five miles. We can thus understand how it is that 
mountains at a distance of 20 or 40 miles look such a 
watery blue, and are mere pale shades at a distance of 
150 miles. But telescopic vision has not only the 



62 THE MOON 

advantage of showing non-terrestrial bodies with 
comparatively little loss of light — taking into account 
the purity of the upper atmosphere, as well — it is 
much sharper in itself, and the limitation of the field 
of vision, and possibly of the object, allows an extreme 
concentration of one's attention on a small surface, so 
that it can be profitably studied in its smaller features. 

It is astonishing to what a depth we are thus able 
to explore the lunar world. We can tell approximately 
whether an object that has an apparent diameter of 
only 2M th of an inch is round or oval, and the result is 
very interesting. The author generally works with a 
power of 200, and can therefore perceive things 200 
times smaller than such an object. This would be 
seen by the eye at a visual angle of 1J minutes of 
arc ; hence, when it is magnified 200 times the size 
need only be * 375" (seconds of arc) for us to have a fair 
idea of its shape. But on the moon, in good conditions, 
0*375" means only 644 yards. Hence, with even 
moderate instruments and powers, hills of 640 yards 
diameter can be seen on the moon ! 

We must remember, moreover, that the lunar 
mountains sometimes cast gigantic shadows. A 
mountain 2,200 yards high may cast a shadow 60 miles 
long, and a hill only 22 yards high (as high as a four- 
storied house) may have a shadow 1,100 yards long. 

These are things, therefore, that, in favourable 
conditions, fall within the range of my modest obser- 
vatory at Landstuhl. I will only add for the moment 
that a trained eye would be able to see, in the larger 
telescopes, lunar structures of about the size of a 
modern town school. In comparison with this the 
detail that has been explored on the nearest planet, 
Mars, since Schiaparelli's epochal discoveries, is very 
scanty, as will be seen on an examination of the map 
of Mars here given. The naked eye can perceive on 
the moon at a distance of 240,000 miles, many thousand 



THE MOON 



63 




Fig. 14 
(t. V. Schiaparelli, director of the Milan Observatory. 



times more than the finer details on the, tiny disk of Mars, 
which is, at its nearest, 135 times as remote. Hence 
if the surface forms of a distant world seem to be 
described in the following pages with some facility, as 
if it were a trifle to span the 240,000 miles that separate 
it from us, the reader will now approach them with 
confidence. Nothing is so unsatisfactory as having 
to take everything on trust in unfamiliar matters ; and 
nothing so much enhances our pleasant interest in 
facts as a knowledge of the way in which they are 
ascertained. 

* In default of a direct examination of lunar scenery 
by the telescope we must be content with the admirable 
pictures which we owe to the faithful camera (compare 
the picture of the Apennines, page 28). The hardness 
of the landscape, which is due to the depth of the 
shadows, will seem strange to us. We are accustomed 
to see every stage of illumination in one and the same 
object, from vivid light to deep shade ; absolute black 



64 



THE MOON 




Fig. 15 
Mars on June 5th, 1888 (central meridian = 300 c ) , by Schiaparelli. 



alone is wanting, because the diffused light penetrates 
into every corner and cleft. We speak of body-shadows, 
that help us to realise the contour and depressions of 
things, and of cast-shadows, which are more or less 
dark patches, of the same outline as the body itself, on 
the side away from the light. We do not find both 
these kinds of shadows in the usual form on the moon. 
The only shade beside the fully illuminated surface is a 
half-light, due to oblique illumination. All the rest 
is perfectly dark. There is practically no twilight. 
On this account pictures of the moon have a singular 
hardness and coldness of tone. We must further 
remember that the light portions of the pictures are 



THE MOON 65 

not all as vivid, and the black not at all so intense, 
as the real shades on the moon. * In the reality we 
find dazzling light and inky darkness in hard contrast. 
On the other hand there is an exaggeration of the 
moon's plastic features. These have to be raised to 
such a high scale to give their real size, that we need 
figures and illustrations to help us to form a correct 
idea of the structure of the, lunar mountains. The 
dominant forms look like the mouths of craters, or 
at least like deep cauldrons with very prominent walls. 
The first observers embodied this impression in their 
phrases, and so we still convey wrong ideas in the 
names we give these structures. The circular forms 
on the moon are not mouths, or cauldrons, nor even 
depressions of a disk-like character. When we do find 
considerable depressions, it is amongst the smallest 
structures that our pictures reproduce. Even the 
hollow of a flattish dessert-dish would convey an 
exaggerated idea of the character of the large and 
medium-sized circular structures on our satellite. To 
realise the difference between the popular notion and 
the real lunar landscape, we may take an instructive 
experiment of Nasmyth's and a few figures. 




Fig.16 
The shadow of a split pea in a strong light. 

Nasmyth photographed the shadow cast by a 
split-pea in a very strong light, and found it was six 
times the length of the pea's diameter. It is possible 
to make the shadow 20 times as long, or even more ; 
so that we cannot take the length of a shadow as an 
absolute indication of the size of a body. In the same 

E 



66 THE MOON 

way the shadow seems only to fill the mouth of a lunar 
' crater.' As a matter of fact the ' mouth ' is in many 
cases so incredibly shallow that the eye of an observer 
on the crest would hardly be able to see the crest on 
the opposite side, because the depression is so slight 
that the curvature of the moon's surface covers the 
opposite wall. We must support this very curious fact 
by some figures and an illustration. One of the 
largest cavities (called Clavius) has a diameter of about 



Clavius. S: 230 km 



Plolem&uLS^2,i 185 k?n .. 
Pla.lo, 2 : 100km. ^^^v***^ 7hru,ntius, <f* 70k*». 




*7ope rrv i otcs. 3.3 : 90 km . 4rcA un <°oW, j?> . SO A»*t> 

Fig. 17 
Profiles of several craters in their real proportions. 

142 miles, while the wall has a peak (this is not the 
average height of the crest) to the west of a little over 
three miles (17,300 feet) ; on the east the altitude is 
generally greater than on the opposite side, also 
reaching more than three miles. Thus the proportion 
of height to diameter is 3 : 142, or about 2 per cent. 
Another so-called ' depression ' (Ptolemaeus) measures 
115 miles, and rises to a height of 8,600 feet on the 
west and 4,000 feet on the east. In this case the 
proportion of height to diameter is 0*65 per cent. A third 
structure (Plato) is 62 miles in diameter, and rises to a 
height of 6,700 to 7,500 ft. in the peaks ; its proportion 
is 2 per cent. A fourth (Copernicus) is 56 miles in 
diameter, and has peaks of 11.000 ft. : a percentage of 



THE MOON 67 

3*66. Archimedes, a fifth, is 50 miles in diameter, and 
rises to an average height of 5,700 ft. : percentage 2*1. 
Finally, a sixth 'crater' (Taruntius) is 43 miles wide and 
has a western height of 3,300 ft. : percentage 1*4. A 
dessert dish five inches in diameter (without the border) 
and less than a quarter of an inch in depth has twice as 
deep a cavity, proportionately, as the deepest of these 
depressions. 

The slopes are in proportion to this very slight 
absolute depth. Julius Schmidt made a study of these 
lunar features, and he tells us that ' there are very 
rarely acclivities of 60° or over ; and they are in such 
cases confined to small stretches (that is to say, the 
highest crests). We find inclinations of 25° to 45° very 
frequently. Most of the craters have falls of 3°-8° on 
their outer faces, and 25°-50° internally. Isolated 
mountains, such as Pico and many similar ones, are 
about as steep as terrestrial volcanoes, but frequently 
enough they are less steep. There are no vertical 
precipices or crater- walls on the moon.' 

The present writer has made a systematic investiga- 
tion on this point, and has reached the following results. 
As Schmidt's conclusions were described by the great 
English selenologist in 1881 as very acceptable — he 
himself holding that ' an average inclination for the 
inner wall of 8-12° towards the foot and 15-25° near 
the peak seems to be the most correct expression ' — 
the author determined to carry out some extensive 
observations in order to secure more reliable data*. 
In the course of several months 1065 measurements 
were made with the telescope, and when these were 
arranged and worked up they gave the details of 687 
ring-structures. The classification of the angles of 
inclination discovered in the inner steeper walls of 
these structures gave an angle of over 17*5° in 112 

* See the author's article in the Axtronomische Nachrichten, no. 3266. 



68 THE MOON 

cases, a little over 22*25° in 290 cases, just 23*5° in 
256 cases, and a little less than 23*75° in 16 cases. 
In the rest (13 cases) the measurements were ordinary. 
In any case it can no longer be doubted that the 
average inclination of the interior walls of lunar ring- 
mountains — reckoned from the crest to the foot — is 
only 22 — 23°, a figure that will be found in our own 
terrestrial mountains. There are, of course, both on 
the moon and on the earth, conspicuous departures 
from this average, hence it was worth finding out, also, 
what is the proportion of the size of a ring formation 
to its depth, or to the steepness of its slopes. It was 
long known, from direct observation, that large rings 
have rather easy slopes, but there were no accurate 
figures. From the author's work, in relation to the 
diameter of the ring-mountains, the following results 
were obtained. Of the objects measured, those up to 
6 miles in diameter had an inclination of 33* 1° ; those 
up to 12J miles, an inclination of 34 * 2° ; those up to 
18 miles, an inclination of 33*8° ; up to 25 miles, an 
inclination of 21*4° ; up to 24 miles, an inclination of 
15*5° ; up to 60 miles, an inclination of 14*2° ; and 
the largest (over 60 miles) an average inclination of 
11 * 6°. The relation of the first three groups is striking 
and it is permissible to give ring-mountains up to 18 
miles in diameter an average inclination of 33*5°. 
The two following groups also may be combined, and 
we may say that the walled rings of 18-30 miles 
diameter have an inner slope of 22*7°. The next two 
groups — diameter of 30-60 miles — have an inclination 
of 14*8° ; and the group of the largest walled plains 
is distinguished for the least inclination of the inner 
walls, about 11*6°. We have thus not only a statis- 
tical confirmation of the appearance, but also a striking 
graduation in the relation of size and steepness, which 
should be carefully taken into account by those who 
would frame theories of the moon. 



THE MOON 



69 



In connection with these investigations, a third 
was undertaken, with the object of distributing the 
lunar ring-structures according to their size. It could 
be seen at a glance that the largest structures were the 
flattest ; they also seemed to have the gentlest 
slopes, and the above figures confirmed this ; and, 
finally, they were the least numerous. There is an 
immense number of the smaller crater-forms. The 
question was, whether we could get statistics on this 
point also, showing, as in the case of inclinations, that 
there was a certain affinity between forms with like 
dimensions. The monotonous work of measuring was 
conducted in regard to 2,154 forms, and, after a good 
deal of classification, gave something like that result. 
From the first it was neither intended nor necessary 
to include the smallest rings ( ' craters ' ), which 
run into tens of thousands. The author set to work on 
those forms which measure about 3 miles across, and 
studied about 700 of them, as the following table 
shows : — 



Diam. 


miles 
3 


6 


9 


m 


15J 


19 


22 


Number 


700 


630 


268 


144 


75 


62 


45 


Diam. 


25 


28 


31 


37 


42J 


53 


62 


Number 


51 


37 


22 


33 i 24 


21 


16 



There are in all only 26 walled plains with a dia- 
meter of more than 62 miles. The absolute number of 
crater-like forms on the visible hemisphere of the moon 
increases very rapidly with the smallest ; from 15 
miles upwards the decrease in number is steady and 
constant. The variations in this last part of the curve 
are scientifically insignificant, but the transition from 



70 THE MOON 

high figures to low ones is very significant. Something 
remains to be discovered here, as the matter cannot 
be due to chance. If meteoric impacts had been, as 
many suppose, the cause of the engendering of 
these features, there must have been falls of meteors 
on a colossal scale. Where are they to-day ? On the 
other hand, if they were due to volcanic action, this 
must have needed thousands of vents for the play of 
its forces. Thus the statistics seem to confirm the 
selenological theory hereafter advanced. 

According to what we said previously, we should 
have a convenient and very instructive means of 
exploring the moon by reducing its distance from 
us by a half, a quarter, a tenth, or a hundredth, 
according as we use an opera-glass or a terrestrial 
or astronomical telescope. We must leave this 
enjoyable pursuit to those who possess the instru- 
ments, and turn to our pictures and maps, and 
examine the results of a hundred years' industrious 
observation of our satellite. The reader who wishes 
to learn the smaller features of its topography from 
maps and manuals, as we do in terrestrial geography, 
will find in Neison's work plenty of description and 
illustrations*. But for our present purpose we shall 
in our inquiries into the nature of the moon, and the 
peculiarities of its surface, prefer dry statistics to the 
examination of pictures and speculation on features 
that differ so widely from those of our earth. 

At our first sight of the moon the eye sweeps over 
its surface and gets a general view of numbers of 
similar structures. We involuntarily select a few of 
these, so that the eye may fix its gaze and examine 
them more closely ; for the warty face of the moon 
seems to be sown with large and small rings. They 
seem to be circular in and about the centre of the disk, 

* * The Moon, and the condition and configuration of its surface,' with an 
t atlas* of 726 maps, and 5 coloured plates, 1876. 



THE MOON 71 

but elliptical toward the limb, and their axis becomes 
shorter as they approach the edge of the disk. Com- 
pared with this ubiquity of the ring-forms, the elevated 
structures that we call mountains, on the analogy of 
terrestrial objects, are small in number, though of 
considerable height. The number of the round struc- 
tures gives the unaccustomed eye of the layman the 
impression of an almost inextricable confusion of 
forms, so crowded together that they have to encroach 
on each other's space. There are a good many of these 
clusters and chains ; and when the eye is a little 
accustomed to the sight, new and smaller craters come 
into the field of vision, so that in some places the floor 
of the moon seems to be perforated like a sieve. If 
there were not extensive and well-defined plains, and 
if the shoals of smaller rings did not cling like parasites 
to larger objects, so that we can eventually group our 
impressions, in spite of the confusing number and 
irregularity, we should doubt whether we could succeed 
in drawing up a good map of the innumerable wrinkles, 
holes, veins, and mountains. Our illustrations give 
only a feeble impression of the real aspect of the moon, 
because the much-reduced reproductions of photo- 
graphs only include ' craters ' of at least nine miles in 
diameter. And we need only glance at these pictures 
to realise that we have nothing on our earth to compare 
with such structures. In the true sense of the word, 
the moon is a foreign world. 

The mountain-forming forces that created our own 
heights and crumpled the earth's external crust are not 
revealed in the corresponding mountains of the moon, 
quite apart from the rings. There is practically 
nothing analogous to them in our planet, especially if 
we consider their structure and their finer features ; 
there is nothing like these on the earth. The first 
impression is very deceptive, and it is quite natural 
to take the name ' crater ' in the terrestrial sense, as 



72 THE MOON 

the mouth of a volcano ; particularly as in many cases 
there is a central elevation within the surrounding 
walls, and this is a common feature of terrestrial 
craters. As long as people had only vague ideas of 
the real extent and the plastic features of these ring- 
elevations the name of ' crater ' could very well be 
retained. To-day, it ought to be at least used with 
reserve as a mere expression of general form, because 
on closer investigation there is as much difference as 
possible between terrestrial and lunar craters. (Com- 
pare the profiles of the two). 

In order to identify one's position in repeated 
observation of the chaos of lunar details, and to explain 
one's discoveries to other observers, the practice came 
in with the invention of the telescope, of giving names 
to the chief structures. Between 1620 and 1640 
Langrenus introduced the names of famous men into 
his map. But as his work was forgotten, Hevel of 
Danzig invented new names, taking a certain resem- 
blance between the mountains of the earth and those of 
the moon as his base, and transferring our geographical 
terms to our satellite. Hardly four years had elapsed 
since the publication of his work (1651) when Riccioli 
of Bologna published a map. He returned to the plan 
of Langrenus, and again gave the names of distinguished 
astronomers and mathematicians to the spots on the 
moon. He left Hevel' s title of ' seas ' however, to 
the lunar plains, though he gave them names to indicate 
the various astrological influences that were supposed 
to emanate from the moon. But his substitution of 
' terrae ' for the names of the mountains was not 
maintained, and Hevel' s geographical names (Alps, 
Apennines, etc.), have survived. It is clear that the 
early selenographers, with their imperfect instruments, 
did not penetrate very deeply into the mysteries of 
the outer crust of our satellite, and the names they 
gave were satisfactory in the then state of knowledge. 



THE MOON 73 

With the improvement of the telescope and the 
enlargement of our knowledge of details, it became 
necessary to form a new nomenclature. Schroeter 
had to extend the list, and Beer and Madler introduced 
150 new names — names of scientists for the ring- 
structures, and of terrestrial mountains for the new 
ones on the moon. They had also to develop Schroe- 
ter' s other innovation, which consisted in giving the 
name of a large structure, together with a distinctive 
letter, to smaller forms in its vicinity. In this way 
a very extensive orientation became possible ; simple 
elevations were indicated by Greek letters, depressions 
and craters by Latin ones. Capital letters notify that 
the object so named is a point of measurement. Later 
on a committee of the British Association, which 
dissolved after a brief activity, thirty years ago, 
contemplated the introduction of a new system, 
which was impracticable, but certainly would have 
allowed the classification of an immense amount of 
detail. The moon was to be divided into four quad- 
rants, each quadrant into 16 sections, and each section 
into 25 special surfaces. The sections would have 
Latin, the surfaces Greek letters ; and each object in 
the latter would be designated by a number. Thus, when 
a small crater was called I A o 16, it would mean object 
16 in surface o (omicron) of section A in the first quad- 
rant. It was intended to have a map of the moon 
100 inches in diameter, on which the surfaces would 
be squares 2 inches in length. A similar plan of divid- 
ing the map of the moon has been mooted lately. 
However, English and other observers have continued 
to introduce new names on the old system, whenever 
it was necessary, and it is retained in Schmidt's large 
map. 

It was necessary to have some unity in nomen- 
clature, but it is certainly not necessary to have a 
rigid classification. We have already pointed out 



74 THE MOON 

that the names that were given to the large and small 
ring-structures were mere descriptions of their form, 
and conveyed no idea of their real nature. When we 
hear a terrestrial structure called a ' mountain-cone ' 
we have some idea of its shape. If it is called a 
' volcano/ we do not of course associate it with a cone- 
shape, but we chiefly think of it as a special geological 
form of mountain, with a very distinctive origin and 
development. It is quite otherwise on the moon. 
In its case, seeing that we look at everything from a 
respectable distance, we cannot at once pronounce on 
the nature of things, but can merely say what they 
look like in a general way. Any layman who is able 
to appreciate size from the distribution of light and 
shade will at once describe a number of lunar forms 
as holes, mouths, peaks, etc. If in addition to his 
knowledge of them as depressions lying between some 
sort of walls, he is also aware that they are extra- 
ordinarily flat, he will not only describe them as 
depressions, cavities, dishes, flat dishes, and so on, but 
will seem to have aright to attribute definite characters 
to them. As we have mentioned several times that 
the word ' crater ' very early came into use in seleno- 
graphy, and is still retained in it, we must now see 
how far the name is justified. We know from what 
we have already seen that it is, unfortunately, not an 
appropriate description of the lunar mountains. It 
was a hasty designation of them on the ground of 
their purely superficial features, and those who be- 
stowed it were not sufficiently on their guard against 
deceptive appearances. Those who use the word 
4 crater ' to-day must remember that it is merely a 
superficial description of an external form. 

Following Neison's classification,* we will now 
distinguish between a number of lunar structures that 

* ' The Moon,' ch. III. 



THE MOON 75 

have a certain resemblance. The entire visible surface 
of the moon may be distributed into three great classes, 
plains, craters, and mountains ; the term craters being 
used only in its usual conventional sense. The first 
class, which occupies more than half of the entire lunar 
surface, is divisible into the two great sub-classes of 
dark and light plains. The first includes the lunar 
Maria with the smaller formations to which the terms 
Palus, Lacus, and Sinus have been applied ; whilst the 
formations comprised in the latter class have received 
no distinct name, and seldom possess as definite borders 
as the former. Under the single term craters, in 
compliance with the conventional usage of the name, 
have been grouped the whole mass of the formations 
of the moon, which, when perceived with a low power 
and a small aperture, are supposed to bear some 
resemblance in appearance to the volcanic craters, 
though they are of the most diverse nature, and mostly 
without the slightest claim to be regarded as such. 
These formations will be divided into nine classes, 
namely, walled-plains, mountain-rings, ring-plains, 
crater-plains, craters, craterlets, crater-pits, crater-cones, 
and depressions; each of which possess distinctive 
features, though the lines of demarcation are of necessity 
somewhat arbitrary. Finally, the mountain-formations 
may also conveniently be separated into twelve classes, 
namely, the great ranges, highlands, mountains, and 
peaks, constituting the greater elevations ; and hill 
lands, plateaus, hills, and mountain ridges, forming the 
lesser elevations, whilst the numerous small irregu- 
larities of the surface are comprised in the four divisions 
of hillocks, mounds, ridges, and land-swells. 

Neison's scale of names, taken together with the 
remark about ' craters,' almost agrees with the principle 
of Dugald Stewart : ' Phenomena should always be 
described by names that involve no theory as to their 
causes. These are the subject of separate investigation 



76 



THE MOON 



and are best understood when the facts are considered 
impartially and independently of anything that must 
be regarded as unknown. This rule is particularly 
important when the facts are complicated to some 
extent.' This maxim* (which Madler took as his motto 
at the beginning of his chapter on ' Topography,' etc.) 
has not always been borne in- mind ; especially in 
regard to the ' lunar craters,' which were already 
considered to be volcanoes when people knew hardly 
anything about them except their roundness, and in 
regard to the ' canals on Mars.' It is true that there 
are certain slender lines and streaks of shade on Mars 
that give rise to the latter designation, but they can 




Fig. 18 
Mars on June 12, 1888 (central meridian = 240°) by Schiaparelli. 



THE MOON 77 

only be regarded as ' canals ' in our sense of the word 
by assuming a great many other conditions. Even 
Neison himself fell into a certain play with words, as 
we see in the expressions ' crater,' ' crater-elevation,' 
' crater-pit,' ' small hill,' ' ridge,' and ' hillock.' If we 
avoid dogmatic ideas of real selenological value until 
we are in a position to give a proper explanation of 
all lunar forms, we may, with some convenience, apply 
phrases taken from terrestrial geography to our 
satellite. 



78 



CHAPTER III 



Light and Colour 



One can see at a glance in pictures of the moon 
the apparent extent of the ' plains ' on this side of 
its surface. They are distinguished by their darker 
tone and less variety of form, though this is com- 
pensated by the considerable graduation of light 
and colour on their surfaces. Neison's observation, 
that they comprise more than half of this hemisphere 
of the moon, must not be misunderstood. We see the 
parts of the moon that he towards its limb very much 
fore-shortened, because they are on a round surface. 
It is at all events true that the area of the gray plains, 
as measured on a map or photograph, covers 0*4 of 
the disk, but rather less than this in reality for the 
whole lunar globe. In this point, therefore, there is 
again no analogy between the earth and the moon, as 
the terrestrial oceans make up about * 7 of the entire 
surface. Further, the oceans form the far greater part 
of our southern hemisphere, whereas the relation of 
depressions to elevations in the moon is quite different, 
the plains lying more northward and near to the 
equator. And, as regards the total proportion of lunar 
plains to the higher land, we must remember that 
we know nothing about the distribution of mountain 
and level plains on the other side of the moon. 



THE MOON 79 

These level plains, as yet little explored and very- 
poor in detail, have been called ' seas,' though there 
is no ground for the name. It has stuck to them, 
however, as the map of the earth afforded a very 
deceptive analogy, and especially as the state of things 
seen on the moon in astronomical telescopes was 
supposed to show a similar distribution of heights and 
depths. But even our best optical appliances can 
discover no trace whatever of water, or the action of 
water. It is true that Chacornac (quoted in Neison) 
believed his powerful instrument revealed, on a close 
investigation of the moon's structure, much greater 
analogies with the earth than were generally admitted. 
Sir J. Herschel thought he discovered many traces of 
the former presence of water, such as the formation of 
diluvial deposits ; and Professor Phillips* indicated 
several analogies between volcanic structures on the 
earth and on the moon and found many proofs of the 
action of a destructive atmosphere. We will only 
observe that these three astronomers cannot be 
regarded as authorities on the moon, because there 
are no results of any importance whatever in the 
science that we owe to them ; in their case the wish 
seems to have been father to the discovery. If any- 
where, the moon is the place for a man to discover 
whatever he wishes ; and we must remember that in 
their time it was very little known. 

The plains are characterised by all the geographical 
features that distinguish large terrestrial depressions, 
but they have not the same geological features. On 
our earth the water and atmosphere have mechanically 
and chemically softened the hard features of its 
earlier physiognomy and helped to level it. Generally 
speaking, the lunar plains, with their variations of 
colour and their bands of light, are seen under good 

* 'Notices of some parts of the surface of the moon,' 1868, with 
five illustrations. 



I 

80 THE MOON 

i 

illumination to be very much dinted, veined, granu- 
lated, and even torn. In many places isolated peaks 
and hills rise abruptly from. the surface, without any 
gentle slopes at 'the foot ; there are even small plateaux 
rising from the'flat ground, and an incalculable number 
of large and small ring-structures are scattered over 
it. Taking them as a whole, these level plains follow 
the curvature of the moon, but there seem to be 
round protuberances of almost imperceptible slope and 
base-line, and flat depressions with indefinable ' shores,' 
that can only be perceived when the sun passes directly 
over them. These marks of slight inequality should be 
carefully explored, and can only be studied by one 
who' is practised in lunar observation, because they 
do not cast shadows. The author is acquainted with 
some cases where flattish eminences lie much like 
thin disks on the floor of the moon. They generally 
have a little ' crater ' inside them. 

It is extremely interesting to study the borders 
of the large ' seas.' Especially round the Mare 
serenitatis*, very clearly on the coast of the Mare 
nectaris, and to the experienced eye just as clearly on 
the south-west and west borders of the great Mare 
imbrium — we have already seen the meaning of these 
curious names — we can perceive lines of cleavage in 
the plains running parallel to the coasts in wide circles. 
This points to a repeated sinking inwards, with a 
secondary action toward the chief coast. The same 
traces will be found by those who can read lunar 
photographs in the isolated depressions of the Mare 
crisium and the Mare humorum. They are not, 
however, a peculiarity of the plains ; there is quite a 
number of large ring-mountains or crater-plains with 
the same characteristics in their much smaller interior. 

*If the reader has not a special map he should consult the map in one of the 
large atlases or in an encyclopaedia. For about six shillings one can get a very 
full general map by Flammarion-Gaudibert, with 509 names. 




Fig. 19 
The ring-plain Gassendi and Mare humorum with concentric rills and 
mountainous veins (1 mm. = 3700 m.) 



F 



82 THE MOON 

In order to show the affinity there may be between 
the largest and smallest of isolated circular depressions 
on the moon, we will give a few names with the res- 
pective diameters : Mare imbrium, 750 miles ; Mare 
serenitatis, 437 ; Mare crisium, 312 ; Mare humorum, 
270 ; Mare nectaris, 187 ; ring-plain Petavius, 90 ; 
Posidonius, 69 ; Cyrillus, 56 ; Gassendi, 55 ; ring- 
mountain Taruntius, 43 ; Doppelmayer, 42 ; crater 
Lambert, 17 ; small parasitic crater Hesiodus, A 10 ; 
small crater Ramsden, 4 miles. All fourteen have the 
same features and lines of cleavage on the inner edge 
of their cavities, though these secondary phenomena, 
the outcome of a process that no expert has yet ex- 
plained, have assumed the shape of concentric inner 
craters in the three smallest structures. Finally, it 
is only one step from these objects to the ring-plains 
and ring-mountains with finely formed terraces on 
the interior walls. We could again quote specimens 
of this type amongst objects of very different size — a 
further indication that selenology will have to include 
all the ring-formations, even the largest, in one general 
explanation. 




Fig. 20-26 
Shadows cast by peaks ; a. Archimedes, north : b. Archimedes, south : 
c. Pytheas, east : d. mountain on the rill of Hyginus : e. e Pico B : /. Cauchy, 
east. 

Whenever we find a mountain rising abruptly 
from the level on our earth, it either is or once was 
a volcano. Take, for example, Vesuvius, or Kilima 



THE MOON 83 

Ndscharo, or Ararat. At the same time it always 
has some foreground with a gentle slope. It is only 
in a situation like that of Stromboli, which has its 
base at a great depth of the sea, or of the eruptive cone 
in the crater of the isle of Santorin, that we find a 
well-marked obtuse angle between the surface of the 
sea and the sides, or, in other words, a hard contour 
in section. There are plenty of these abrupt cones 
and hills on the plains of the lunar ' seas,' and they 
are just as devoid of ' foot ' as Stromboli. This is 
not merely one species of structure there, but the 
general rule ; to such an extent that it is quite excep- 
tional to find a hill of a different character. This is 
very striking and remarkable, and it is quite clear that 
the forces that have been at work on earth levelling 
the heights and curving the slopes have not acted in 
the moon. These agencies are water and the atmos- 
phere, denudation and weathering. We cannot, there- 
fore, assume when we see mountains ' sunk ' in the 
plain, so to say, as well as ring-walls and ' craters,' 
that their feet are buried in diluvial deposits, because 
it would be a serious question where the material of 
the deposit came from. For this divergence between 
terrestrial and lunar phenomena there seems to be only 
one explanation, and we shall indicate this at a later 
stage. 

The close relationship of the plains and the ring- 
formations is seen in their circular borders, their 
comparative or complete isolation, and the charac- 
teristic parallel lines near their edges. We might 
almost put it that the constructive agencies produced 
large, medium-sized, small, or very small circular 
forms, according to the intensity and duration of their 
action ; taking into account, of course, the quality of 
different parts of the lunar crust in advancing or 
retarding the work. In this respect we may very well 
introduce the meteoric influences suggested by W. and 



84 THE MOON 

A. Thiersch, at least in the sense that meteors may 
here and there have initiated the formation by their 
impact and, possibly, perforation of the crust ; just 
as the flow of resin is started by boring a hole in the 
tree. In the same way the strain of the pressure on 
some material underneath the crust may cause it to 
work out, and this may depend on lunar conditions 
that have nothing further in common with volcanoes 
than the fact that it is an eruption from within— 
probably the only direction in which lunar forces can 
expend themselves. 

However, that may be, there is certainly an affinity 
between plains and ' craters ' ; though the former 
are large enough to comprise in their area all the other 
peculiarities of the moon's surface. We find perfectly 
formed and rudimentary craters of all sizes, the purest 
specimens of the species being alongside ruins, plateaux, 
irregular masses of hill, precipices, wart-like or boil- 
like growths, long veins with a flat profile, and cracks. 
When the sun rises or sets over some parts of the 
' plain,' it often looks as if the floor of the sea had a 
granular roughness, and this, in consequence of the 
innumerable minute shadows, gives it a dark appear- 
ance. In other places the smooth floor can be so 
clearly seen in a strong light that it is possible to pick 
out its finest features and distinguish the smallest 
elevations. In these cases it is especially advan- 
tageous if the ground is of a light colour in itself. 

The mention of colour brings us to a fresh feature 
of the sunlit face of the moon. It is, of course, difficult 
to distinguish colour clearly in a field where one shade of 
light blends with another so closely, and it will generally 
be missed by an eye of little experience, on account 
of the flood of light that enters the pupil from a large 
telescope. Beyond an impression of yellow, white, 
and gray, shading into black, inexperienced observers 
can see no colour at all. But when one has learned,. 



86 THE MOON 

for instance, to compare certain localities of a bluish- 
green or yellowish-green with others, it is possible 
to recognise delicate shades even in a strong light. 
The naked eye can hardly see any difference in the 
intensity of the light on the illumined surface at 
the first quarter, full moon and last quarter, but we 
can see it in the telescope. The brilliancy increases 
and decreases almost with the progress of the phases 
of the moon. 

At first one is inclined to ascribe the greatest 
brilliancy to the full moon, and to regard it as equal 
in the two quarters — apart from an inequality between 
the brighter mountains and the gray plains, which is 
included in the calculation. In reality it is somewhat 
different. The material composing the external shell 
of the moon has a peculiar property, that may be 
briefly defined as a bleaching under the rays of the 
sun. The elevated masses emerge almost gray and 
dull out of the 14 days long night into a day of equal 
length, and their creamy yellow changes into an almost 
pure white — at certain spots, at all events — and then 
loses its tone again as the sun passes away. The 
influence of the direct rays requires some time to 
produce the brightest tone, — and so it happens that 
the bleaching process does not reach its height at the 
beginning of full moon, but one or two days later. 
Then there is a very remarkable colouring of the disk 
towards the west, but the brighter rest of the moon 
only gradually loses its brilliancy. The lingering of 
the strong light thus causes the last quarter to be 
brighter than the first, in which the bleaching is only 
beginning. It takes some time for the bleached parts 
to lose all their light again, as we see in the maintenance 
of the brilliancy of crater-edges. If other round 
cosmic bodies consist of the same or similar material 
at their surfaces, and so exhibit similar retardations 
in the process of illumination, it will be impossible to 



THE MOON 87 

determine their illumination by a simple formula for 
each phase ; there will always be a difference that the 
formula does not cover. Astronomers have experienced 
this in the case of many bodies, and so each law has 
come to have its ' anomalies. 5 Nature does not proceed 
according to pure formulae. 

We have already pointed out- that all the colours 
do not attain equal brilliancy, hence it is that we see 
a ' man,' a ' face,' or a ' kiss,' in the full moon. We 
might say that the disposition to bleaching is fairly 
even among the different tones in the moon's surface, 
with the exception of certain blackish and whitish 
parts, which do not become very bright on the one 
hand, or increase in brilliancy almost to a pure white 
on the other, and would give us very much more 
contrast in the full moon if the deep shadows had not 
disappeared. The meaning of the full moon is that 
we are looking at our satellite almost parallel with the 
sun's rays, so that it is impossible for it to cast any 
shadows ; we see it under a vertical sun. All that 
formerly looked warty and rough is now smooth and 
without relief. If it were not for the half-tones and 
brilliant points and mountain-ridges that remain, it 
would be impossible even for the expert to identify 
regions in the full moon ; and the difficulty is still 
further increased by the appearance of bright bands 
and spots of light that have, as a rule, nothing to do 
with the moon's relief. To look for the map-details 
on the full moon is like looking for a needle in a load 
of hay. We find the same confusion of light lines and 
thousands of spots on the new moon, that is to say, 
at the phase in which the moon is invisible except 
for a few seconds during a total eclipse of the sun. 
But although the new moon phase is almost useless 
for telescopic investigation, the small crescents just 
before and after new moon afford an interesting 
glimpse of the condition of the ' dark ' part. If we 



88 THE MOON 

examine it with a low power on these occasions we 
find that the night-side of the moon has, generally 
speaking, the same features as the full phase. By 
choosing favourable periods — for instance, the spring 
for the waxing, and the autumn for the waning moon — 
periods when the narrow crescent is best placed as 
regards twilight and the vapour line of the atmosphere 
very minute features can be observed on it. The 
light is, however, exceedingly delicate, as it is merely 
the light reflected on the moon from the earth, bringing 
the night-side within the range of visibility for the 
naked eye. Many a reader will have seen the ' new 
moon in the old moon's arms,' as popular phraseology 
puts it. It may be noticed that the waxing moon is 
a little less bright than the waning crescent. The 
reason of this is that in the one case it is the western 
hemisphere, with America and a great expanse of 
ocean, in the latter the eastern hemisphere, with Asia 
and Africa and less ocean, that reflects the sunlight on 
to the moon. Our satellite therefore has its earth-shine 
just as we get moonshine. 

Chief amongst the features that strike the observer 
of the full moon are the rays of light. Here selenology 
has still a problem to face, and all its finest combina- 
tions have broken down before the phenomenon of the 
bundles of rays or lines that stream out from certain 
very brilliant ring-mountains. It is a pity that the 
observers who believe they have made themselves ac- 
quainted with these enigmatic systems of rays have 
allowed themselves to be hypnotised by the purely 
external feature of the radial position of the lines, just 
as they stopped at the circular form of most of the ele- 
vations and at once pronounced them ' craters.' What 
is called a ray or streak of light is not one continuous 
object when seen in the telescope, but the effect of an 
accumulation of spots and lines — dots and dashes — of 
light. It is the arrangement of these in a longitudinal 



THE MOON 89 

direction and their concentration on the region of a 
ring-mountain that gives rise to the appearance of a 
' system of rays.' Refraining from any speculation as 
to how these pencil marks may have arisen on the rough 
surface of the moon, our first task will be to determine 
the nature, connection, and extent of the various con- 
stituents of the radiating crown. It is possible that 
here again a mass of detail will give a clearer idea than 
the broad impression made by an entire system. 

From pictures of the moon at advanced phases 
and from observation we know that the rays have a cer- 
tain breadth and extend over enormous regions. Hardly 
has the sun passed over these particular districts than 
the first trace of the brighter streaks appears on the 
illuminated surface. The structure, therefore, is already 
there, and is generally clearly recognisable in the earth- 
shine of the new moon at the times we have stated. As 
the sun advances, or as the radiation of the sun increases, 
a streak of light is defined more and more against the 
different tones of the lunar floor, and finally shines 
almost a pure white, remaining visible, and paling but 
little, until it sinks into the lunar night. Even at 
the very terminator, where the flattest hillock, with 
no measureable slope, is at least indicated by half- 
tones, the floor of the moon that bears these rays does 
not show any elevation. This does not mean, of course, 
that the heights may not in places be as bright as the 
rays ; but the material of these streaks passes over all 
sorts of country, hill, valley, and plain, and without 
any deviation, and clearly does not of itself imply any 
elevation of the ground. It is just as if one made 
pencil marks on a pale-cream globe with features in 
relief, leaving the marks of the pencil against the 
white ground over all the ridges and those parts of the 
plains between them that are lightly touched by the 
pencil. Hence the lines are series of shapeless spots 
and groups of spots ; there is not a continuous pencil 



90 THE MOON 

mark'. This is the real structure of the streaks. They 
do not exactly ' radiate ' from one point, even where 
they are found in their most perfect form ; and they 
may be most irregularly crossed, bent, serpentine, 
interrupted, or varying in width. 

Let us take two striking specimens of the different 
species of rays. One of these lies about Tycho, near 
the southern border of the moon ; the other about 
Copernicus, in the north-eastern quadrant. Their 
rays are as different as possible in structure, detail, 
and extent. Tycho throws out its rays all round like 
the centre of an explosion, so to speak. Copernicus 
is surrounded by a veritable network of lines — straight, 
curved, and serpentine. In each case the point of 
unity, as it were, lies in the common centre. 

As regards the Tycho type of rays, which we find 
in just the same form about the small-ring mountain 
Kepler, one of its most distinctive features is that the 
separate rays reach out far from the centre, and, 
quite differently from our experience of the explosive 
scattering of matter, run to fine points at the end. 
Others have the lines of the same width throughout. 
Their contact at the point of departure, the base of 
the streaks, must not be understood in the sense that 
the geometrical centre of the ring-mountain in question 
(Tycho, Kepler, Aristarchus, Proclus, Anaxagoras, the 
small crater A to the north-east of Furnerius, the still 
smaller one to the east of Stevinus, a crater to the 
east of Cavalerius at the extreme eastern limb of the 
moon, etc.) is the exact starting-point of all the rays. 
In the case of Tycho itself, the largest and most 
extensive centre of rays, the three finest lines (to the 
north-east, south, and south-east) run rather at a 
tangent to its eastern and south-eastern walls, and 
many sheafs of rays that run toward the west take their 
rise in the direction of the southern wall. In number 
there must be about fifty lines, without counting fine 




Fig. 28 

Systems of rays and streaks round Tycho and Copernicus. (Tycho is at the 
top of the illustration, Copernicus a little below the middle to the right ; the 
dark ' eye ' some distance below it is Plato). 



D2 THE MOON 

brush-like ramifications which even the practised eye 
would find it no easy task to separate in the strong 
light of the moon. In the Copernicus type also some 
of the lines start from inside the ring-mountain, and 
some from its encircling wall. As to the length of the 
Tycho rays, for instance, which determines the area 
of the system over which Tycho dominates, in a sense, 
we may say that an error in calculation has led to an 
enormous exaggeration in this respect. Until a very 
recent date the streaks that belong to the crater Bessel 
in the Mare serenitatis have been put to the account 
of Tycho. In this way the longer streaks were made 
to cover fully half the face of the moon, if not more. 
It is impossible to assign a limit to them, as they have 
a considerable strength at the very edge of the disk, 
and cannot be traced beyond. This part of the 
corona, therefore, with its 3,000 miles long rays, 
would reach twice as far as the longest of the other 
streaks, which is difficult to conceive. In fact, the 
Bessel-streak forms a distinct angle with the radiants 
from Tycho, and, if it has any connection at all with 
other rays, points rather to the north, where it is met 
by one from the other side. 

There are many conjectures as to the nature of 
these mysterious appendages of the ring-mountains 
(and many others). They remain one of the greatest 
riddles of the moon ; and this is largely owing to the 
reason we stated previously — the obstinate retention 
of the Laplacean theory of the formation of the 
heavenly bodies and the volcanic theory. Madler paid 
little attention to the opinion of Herschel and others 
that the streaks may possibly be streams of lava ; 
and he dismissed the theory of a real and literal 
radiation with the brief remark that the rays are clearly 
seen while the centre of the supposed radiation still 
lies far within the unillumined part of the moon. ' It 
only remains, 5 he said, ' to suppose that, through some 



THE MOON 9& 

natural process or other, the internal structure of the 
floor of the moon at the points where these lines are 
seen has experienced some change that has greatly 
enhanced its power of reflecting light. What kind of 
a process this was is at the most a matter of conjecture, 
but there can be no doubt that it was most closely 
connected with the formation of the ring-mountains, 
which are clearly the central point of these streaks, 
especially as these ring-mountains are the only con- 
spicuous objects in their regions on the full moon. 5 
With all respect for the authority of the great master 
of selenography, his successors have pointed out the 
untenability of the view that glowing gases issuing 
from beneath the lunar floor may have brought about 
a partial glazing of the strata. Why did not the gasea 
escape from the numerous vents that already existed ? 
What made those vents, if gases with an obvious 
explosive character could not do so ? And why wa& 
the matter only melted in patches (especially on the 
elevated parts) and not along the whole length ? 

If we turn to the meteoric hypothesis, which would 
explain the colour and length as a sort of splash of 
the matter of the falling body, which has been resolved 
into its elements and spurts outwards with explosive 
speed, we have a serious difficulty in the length of 
the rays. Experts speak of rays 3,000 miles long. 
There is also a difficulty in the form, as the rays are 
not of an indefinite breadth, but run out to a fine point, 
giving the impression of a force that gradually spends 
itself. Hence Nasmyth's attempt to illustrate the 
form, at least, of Tycho's rays from the analogy of a 
glass globe full of liquid that bursts with radial cracks 
when it is heated is so striking that we find his illus- 
trations still often reproduced in popular works. But 
what a brittleness and cohesion the idea postulates in 
the comparatively thick shell of the moon ! And why 
should the seams be interrupted so often and make 



94 THE MOON 

their appearance further on ? The heights usually 
show traces of these light lines, and so the ' seams ' 
must have overcome some great obstacles, and yet they 
are often not to be found just where we should expect 
them more easily. Finally, even if a meteor was 
capable of throwing up a ringed wall of the size of 
Tycho, it would never have had the force to break in 
so large a part of the shell of our satellite, and Tycho 
is less in size and mass than a good many other ring- 
mountains. Moreover, Tycho lies on the surface, and 
must, as the surviving rays indicate, represent a 
relatively recent form of lunar activity. If ' the thick 
encrusted moon ' had received the impact of a pro- 
jectile at this time it would hardly be likely to be 
broken. 

Thus the failures of selenologists teach us that it 
is impossible to read the hieroglyphics of the moon with 
any of the hypotheses as yet offered to us. The 
crowns of rays spread out over the face of the full 
moon, and seem to mock at all explanation. Possibly 
we have only to abandon the earlier ground and the 
current theory of the formation of the heavenly bodies, 
and substitute for their acute forces and processes 
such as will allow more time for the moulding of the 
moon's features ; to regard as the outcome of a steady 
activity what we cannot explain by explosions and 
collisions. Such explanations are quite feasible, but 
it is not our place here to enter upon a study of these 
possibilities. As every theory of the formation of 
cosmic bodies must be tested on the moon, the future 
will decide which of them affords the simplest ex- 
planation. 

Before we go on to describe the mountain-forma- 
tions in detail, we must say a word about the general 
outlines of the moon. Within the disk the elevations 
offer us very much the spectacle that meets the eye of 
an aeronaut when he looks down on a hilly country from 



THE MOON 95 

a great height in the morning or evening. He looks 
down on top of the hills, but the oblique illumination 
of the scene by a sun that is low on the horizon brings 
out the various inequalities of it. It is otherwise at 
noon, when all shadows and profile disappear. It is 
much the same in observing the moon ; though the 
mountains, either peaks or ridges, that lie very near 
the limb, can be seen at any time in their true shape, 
height, and slope, as we are in the position of an 
aeronaut passing over them when we examine them 
in the telescope. At certain parts of the disk, which 
vary slightly in virtue of the process of ' libration ' 
that we have already described, we perceive the very 
marked profile of mountains, and this gives a lumpy 
appearance to our satellite. This unevenness of the 
limb unfortunately interferes with our measurement of 
the moon's diameter. It must differ in extent accord- 
ing as there are mountains or plains at the limb at the 
moment of measuring. Strictly speaking, therefore, 
all measurements of the moon must vary within certain 
limits. The average diameter is something between 
2172 and 2150 miles. There are, it is true, other 
causes of variation. There is, for instance, a fairly 
wide region about the equator where the moon is 
strikingly flattened, on account of the presence there 
of what Professor Franz has called ' Mare Smythii ' 
(237 miles broad). There is also a ' Mare marginis ' 
{Professor Franz) within the selenographic range of 
the Mare crisium near the limb, of only slightly smaller 
dimensions, so that the scanty upland between the 
edges of the two stands out at an obtuse angle. These 
divergences from the globular form often cause mistakes 
in a certain class of lunar measurements and eclipse- 
observations, and these must be corrected by paying 
attention to the libration at the time, and its influence 
on the curvature of the moon's surface. Of recent 
recent years Hayn has determined and published the 



96 THE MOON 

corrections for the departure of the limb from the 
standard. 

Near the moon's limb we see the profiles of the 
mountains at a glance. Towards the middle of the 
disk we can at most only find them when the summits are 
illumined by the rising sun, and then the slopes slowly 
emerge out of the night ; or when, on the other hand, 
the successive parts disappear at the setting of the sun. 
We often see whole chains of peaks, the outlying points 
of an irregular ring-wall, flash out on the torn terminator 
like so many pearls, gradually growing more and more 
numerous, until the loose string gets thicker and 
thicker, and reveals itself at last in the form of a solid 
ring. The magnificent spectacle of the lunar sunset in 
the ring-mountains is further enhanced by the sharp 
contrast between the deeper parts still lying in the 
black night and the brilliant row of the pearl-like 
peaks. With mysterious and measured pace the 
illumination passes down the slopes, and embraces 
gradually the seemingly unfathomable mouth, black 
as a pit. Suddenly a point in the centre creeps into 
the light. The phenomenon began with a soft light 
as of the dawn ; the eye can follow its increase step by 
step ; and in a few minutes the rays proclaim that 
the sun has reached the central peak. It grows clearer 
and clearer, and rises with ever-broadening base from 
the encircling night, like an island emerging from the 
sea at the ebb of the tide. A few hours later the light 
penetrates into the seemingly fathomless depths, and 
then the ring is revealed in all its glory to the gaze of 
the observer, who can follow the structure of the 
curious lunar mountain with perfect ease. The ridges 
that were first lit by the sun bleach slowly in the light, 
the later illumined parts follow with a yellowish tone, 
and with them is mingled the deep black of the shadows. 
As the hours go on the shadows become smaller, and 
what they had revealed in sharp angular outline, as if 



THE MOON 97 

a practised hand delineated them in thick strokes, 
grows softer in the lingering half-tones, as in a crayon 
drawing. The relief is so far lost in the waxing sun- 
light that we can at length only trace a faint plan of 
it in white lines. 

For a few days we have this vague harmony 
instead of the initial contrast of height and depth. 
Then the play of light begins afresh in the reverse 
order. Within the lengthening shadows, stage after 
stage of the hill sinks into the darkness. The last 
peaks disappear, and the fourteen-day night sets in, 
relieved only by the earth-shine which our ' full earth ' 
now casts on the new moon, just as the gentle brilliance 
of the full moon illumines the earth at night. But 1 
the earth is much larger ; it has a diameter 3£ times 
the size of the moon's. Hence it stands out in the 
nocturnal sky of the moon like a great disk thirteen' 
times as large as the moon seems to us. It illumined 
the moon almost in the same greater proportion to 
the moonshine reflected on earth, and so allows 
terrestrial telescopes to recognise even small featured 
in the earth light r and teach us for certain that the 
distribution of bright and dull spots on the moon is 
essentially the same during the long lunar night a& in 
the lunar day. Yet the belief that there is a slight 
alteration of tones is not wholly groundless. It will 
be one of the pleasant tasks of the future to study the 
phenomena of the ' ashy-gray light,' at least three or 
four days before and after new moon* and this will be 
done best in southern climates. 



Gf 



98 



CHAPTER IV 



The Ring - Mountains 

At a time when it was impossible to calculate 
exactly the size and steepness of the round lunar 
structures, they were all, from the largest to the 
smallest — and the very small ones were not known then 
—comprised under the general heading of 'craters.' 
The name has now become a merely formal expression, 
but we inust show on what ground it came into use 
at all, so that it may be properly understood. Their 
appearance, as will be seen even on small pictures of 
the moon, shows how the name would be quite satis- 
factory for naive observers, and its convenience as 
an expression of at least one aspect of the objects 
justifies the continued use of it. But it is more 
interesting to study the radical differences in structure 
between terrestrial and lunar ' craters,' quite apart 
from the enormous size of the latter. 

A mountain that has been formed from the 
plutonic matter of the lower levels of the earth, under 
volcanic conditions, will have the distinct form of a 
cone, because its mass, which is generally very con- 
siderable, has been gradually ejected, during long 
spaces of time through a comparatively small opening 
in the earth's crust. The dome-shaped curve of a 
mole-heap is hardly ever seen on the moon ; though 
there are objects something similar to them, which we 
have already called small bosses ( ( boils') with 



THE MOON 99 

craters on them. There is a number of them on out 
map of the Cauchy region. The typical form of th^ 
objects that the geologist calls an elevated or eruptivi 
crater is a cone. At its summit we find a trace of thi 
opening from below, though this is sometimes partly 
closed, sometimes pierced by another crater of smaller 
dimensions, which still preserves its opening, and ik 
active volcanoes ejects sulphurous gases and ashes). 
Lava-streams usually break through the side of & 
volcano. I 

An eruptive cone of this type would hardly bja 
visible in the largest telescopes, if it were transferred 
to the moon. A lunar crater is a fundamentally 
different type of structure. In the first place the piafr 
of its construction is quite the reverse to that of ja 
volcano. Its ' crater ' does not lie on the summit ^f 
a cone (see the profile map) ; it is merely a wafy, 
generally composed of a ring of elevations, withijn 
which there is a more or less level surface, often strewfr 
with mountains, hills, bosses, cavities, small craterp, 
ridges, and bridges, and so deeply excavated that it li^s 
far below the general level of the moon. Lun4r 
craters, therefore, are cavities or depressions, n<H 
elevations. In order to reach a terrestrial crater oije 
has to ascend mountains thousands of yards * high, arid 
then to descend only a moderate depth ; to get into 
the depths of a lunar crater one would have first to 
ascend a broad upland of moderate height (the waflj), 
and one would then look down from a ridge onia 
succession of terraces, leading down with fair steepness, 
steeper as a rule than the descent from the higher 
plains of Mexico to the coast. To form a just idea <)f 
it we may picture the scene in this way. Put a flit 
dish floating in water. The water will represent tlie 
generaHevel of the plain without ; the deeper interior 
of the dish gives an idea of the interior of the lunar 
crater. If we then put the same dish — assuming it 




Fig. 29 
The Half Moon 



THE MOON' /-, \ \ '-I'^'/C-i'^i ?P1 

to have a raised curve round the bottom— upside down 
on the table, it will illustrate the depression that we 
sometimes find in a high district ; say, the Wan Sea, 
or the Goktscha Sea (Ararat region). In the terrestrial 
case we have a slight depression at a great elevation ; 
on the moon. a moderate elevation and then a deep 
cavity, (compare the profile picture). 

We may plausibly generalise from these characters 
and say there is so great a contrast between terrestrial 
and lunar craters that it becomes easy to doubt whether 
volcanic energy is responsible for the latter. We are 
well acquainted with Neison's view that there are some 
' real craters ' on the moon. ' It is difficult to discover 
these crater-cones on account of the smallness of 
their mouths, and they are easily confounded with 
the bright peaks of mountains.' Klein, also, who 
spent thirty years in observing the moon, says some- 
where of the half -sunken round formation Stadius, 
near Copernicus, that the small craterlets on its level 
stand on a high substructure, so that they look like 
needles when the sun is low. Both these ideas of a 
certain sort of small ring-structures must be modified. 
There are no objects at all that will bear a direct 
comparison with terrestrial cones. The plains in 
Stadius and to the south of it have only a slightly 
rougher relief than many others* as we can easily see 
in a strong light. 

In point of size the walled plains occupy the first 
position on this hemisphere of the moon. They are 
depressions of a marked or a moderate character, such 
as Clavius or Grimaldi, clearly showing the" curvature 
of the lunkr globe, especially when they are very close 
to the limb, and when their floor is flat. The finest 
specimen is Clavius, with a diameter of 145 miles. 
Its depth is jVist as striking to the eye as it is proved 
by measurements, and it has a whole range of forma- 
tions of the sec6nd and third rank within it. Its high 



•••-•• 



• ••» • ••••••• 

102 2 :.. : >: .. ; •: : : .•;„ .tjie moon 

border is pierced by large crater-rings. It is larger 
than Wales, and is remarkable for the purity of form 
of its ' crater-cone.' It is iri this and its subsidiary 
forms that we best see the weakness of the volcanic 
theory. 

At the south-east edge of the moon we find the 
partly obscured plain of its rival Schickard, a long- 
drawn ellipse 125 miles in length. Its floor looks like 
the convex bulge of a shield, and clearly shows the 
curvature of the moon's surface. Its surface, moreover, 
is not much broken by subsidiary features, but 
comparatively flat, though perhaps a little lower to 
the north and south than in the centre. Schickard 
has also an outwardly more independent wall with 
numbers of ridges and passes, which is a general 
character of these larger structures. Hardly less in 
size, but with a very different border — massive hills 
at one point and flat shore-banks at another—is 
Grimaldi on the eastern limb, with a diameter of 120 
miles, and very little appreciable detail on its curved 
and very darkly-coloured floor. Owing to its position 
amongst bright uplands and its own darker shade it 
might almost be included amongst the ' seas.' 

Humboldt in the south-west and Bailly equally 
close to the limb on the south-south-east measure 112 
miles across. The former resembles the two already 
described; the other is like a field of ruins, strewn 
with ridges, hills, and craters, all enclosed in a common 
border. In the centre of the moon's disk there is only 
one giant-structure, the typical Ptolemaeus, with a 
diameter of 100 miles, and strewn with details of all 
sorts. As this is well exposed to view in all phases 
the author has discovered and charted no fewer than 
78 craters of the second rank, 8 depressions without 
walls, and 10 seams within the huge circle, as well as 
90 hilly ridges and 16 craters on the wall. 



THE MOON 103 

Another that is almost as large and rough in detail 
as Bailly is J. Herschel in the north-east. A little 
smaller (93 miles) is, Gauss, an almost empty plain, 
with merely one fine and prominent central elevation, 
to give a clear impression of a ring-mountain of the 
crater-type. About the same size we have Petavius 
in the south-west (in the vicinity of Humboldt) with 
a very distinct wall, divided into parallel sections, and 
a fine central mountain 19 miles in diameter. Hippar- 
chus, also about 93 miles in diameter, in the nighbour- 
hood of Ptolemaeus, has a good depth and a pentagonal 
outline. Its steep inner wall is pierced by gigantic 
passes and set with subsidiary crater-forms ; its floor 
is strewn with veins, hills, and a 19-miles wide ring- 
mountain. 

These huge objects complete the list, if by walled 
plains we wish to understand only the larger of the 
round structures. Neison does not take the word in 
this exclusive sense, but includes structures down to 
40 miles in diameter. Besides a few objects which 
we have not yet mentioned, this definition will bring 
in structures of the type of Archimedes (51 miles) and 
Plato (60 miles) on the one hand, and of the type of 
Tycho (52 miles), Copernicus (57), and Arzachel (64), 
on the other. The former may very well be described 
as walled plains, as the name is as literal a description 
of them as one could wish ; but the latter are well- 
formed ' craters ' with a central elevation. In these 
it is not the plain that chiefly catches the eye, but the 
terraced slopes and the central mountain. It is best 
to take into account the general impression of an 
object in giving it a name, and so we must classify 
even much smaller structures as walled plains (such 
as Kies, Lubinietzky, Billy, and Herodotus), as these 
cannot very well be given a different name except 
under the influence of some theory or other. 



104 THE MOON 

We must not be understood to take exception to 
the lunar nomenclature in these remarks, as it can be 
worked up into a formal system without doing any 
harm. We wish to show merely that the various types 
are to be found in all sizes and all stages of their 
characteristic features. Neison restricts himself so 
little to the ground he chooses for division that he puts 
the c ring-mountains ' immediately after the walled 
plains. From the following description of the charac^- 
ters of the best-known forms we can understand how 
the group is arranged. First there is Copernicus, its 
floor, 57 miles in width, scantily encircled with walls 
of a partly unduiatory and partly broken-up character. 
To the west of Copernicus lies Stadius, 31 miles wide, 
its horse-shoe shape clearly being the remainder of a 
once complete circle, and its low walls pierced with 
many holes. To the east and west of the small crater 
Wichmann there are other ruins of the same kind ; and 
not far from them there is a crown of isolated peaks 
near Flamsteed, which strikingly mark out a circular 
space 65 miles in diameter, and must be regarded as 
the outstanding heights of a sunken structure. Finally, 
there are many levels with low ridges belonging to the 
group which only catch the eye when the sun is low, 
as we find to the west of Copernicus and round the ' long 
wall ' of Thebit, where the region so defined measures 
1.12 miles in diameter. The more specimens of this 
sort we consider, the clearer it is that any description 
that suits the chief characters of a lunar form will 
suffice, as long as it does not involve any theoretical 
conception or any idea as to their origin. 

However, Neison goes further, and describes in 
succession ' ring-plains,' from 56 to 20 miles in diameter, 
in which the area of depression is very large in pro- 
portion to that of the wall ; ' crater-plains/ 20 to 12 
miles in diameter, which appeal to the eye as craters 
in spite of their vast size ; ' craters/ in which the 



THE MOON 105 

inner surface is much smaller in comparison with the 
well-formed mass of the enclosure (4-12 miles) ; and 
finally, 'small craters, 5 of still less roughness and of 
such dimensions that they are only seen on close 
observation. 

A walled surface large enough, for instance, to 
enclose the whole of Manchester, seemed to the earlier 
observers to betray a ' volcanic origin.' Neison does 
not hesitate to describe depressions of 4-12 miles in 
width as 'the real lunar craters.' It is always the 
volcanic theory in the rear that influences research 
and description in this way. 

Besides the four classes we have enumerated he 
gives also 'crater-pits,' from a few hundred yards to 
6 or even 11 miles in width, with very scanty or 
totally unrecognisable walls and ' crater-cones ' — 
'perhaps the only real representatives on the moon 
of our terrestrial volcanoes' — with a comparatively 
small opening in their lofty and steep summits. We 
have already pointed out that there are no such 
objects anywhere on the moon. The first glance at 
elevated craters of sugar-cone form may be deceptive, 
but the experienced observer must have restraint 
enough to take into account the low and one-sided 
position of the sun, when he sees the remarkably long 
and pointed shadows. It will always be found that 
both the curve and the absolute height of these 
* elevations 'or ' eruptive craters' are very considerable. 
Certain structures of this class in Stadius cast shadows 
20 miles long with the sun at 2°, yet they have a base 
averaging two miles broad to a height of only about 
550 yards, and so do not justify the comparison. 
Moreover, these structures are very rare. We must 
bear in mind, too, that the smallest and the largest 
ring-formations are all composed of the same material. 
If this is of such a nature that it does not present 
knife-like ridges, but seems to round off the edges and 



106 THE MQON 

angles, the depression on a - small elevation must 
naturally seem narrower and flatter than if it had a 
broad base for its development. As the author has 
not felt compelled to admit volcanic forces, he has 
never found any necessity for introducing a finely 
graduated nomenclature. Any student who bears in 
mind the details of the size of lunar structures in 
describing them will be sure to avoid misunderstanding. 
We cannot refrain from mentioning at this stage 
a peculiar form of ring-structure that is found in a few, 
but well-formed specimens — the sunken walled plains 
on the edge of the sea. They have sunk more or less 
sympathetically in connection with the subsidence of 
the sea-floor, and they reveal the destructive influence 
of their neighbour, either in obvious undermining of 
their wall, which has become invisible at some points 
and entirely sunk in at others, or in the disappearance 
of a large part of the area, at least as far as certain 
peaks. To show how we find the phenomenon in all 
its stages we will describe a few more lunar forms. On 
the north-west border of the Mare serenitatis there is 
the walled plain Posidonius, some 62 miles in width. 
To the east the wall has become very thin and low, 
and a mile and a half of it has disappeared altogether, 
so that the level of the Mare and the interior surface 
is almost the same. This is the case of slight defor- 
mation. On the diametrically opposite side of the 
disk is Gassendi, at the edge of the Mare humorum, 
56 miles wide, with the whole of its southern wall 
submerged with the Mare ; the. latter, in fact, seems 
to have penetrated it by a wide breach, as a broad 
patch on the inner wall is dark coloured. But the 
rest of the wall is intact, as we also find in the object 
Pitatus on the south shore of the Mare nubium ; about 
one-fifth of its area slopes strongly towards the sea, 
and there, is a wide breach that shows the equality of 
level .on either side. A fine example of this type is 



THE MOON 107 

found in Fracastorius on the south shore of the Mare 
nectaris. This huge ruin has lost a full quarter of its 
enclosure, only a few groups of peaks and dams remain- 
ing to show its former position. Its interior bristles 
with hills, craters, bosses, dykes, and breaches, and 
the part of the wall that remains at its full height is 
pierced by a good many secondary craters. Almost 
exactly like this immense horse-shoe of 56 miles 
diameter is the half -crater on the southern edge of the 
Oceanus procellarum of still larger dimensions, Letronne, 
which has lost quite a third of its northern wall, not 
even a single peak now rising out of the Oceanus. 
The # inundation has not entirely destroyed the two 
central elevations, but there is hardly any other detail 
inside it beyond a few flat ridges. Another structure 
that has lost fully one half its wall by subsidence and 
inundation is Lemonnier on the western shore of the 
Hare serenitatis, of which only a few ruins are left on 
the eastern side. There are also smaller objects of 
the same class, such as Hippalus, which has lost a 
third of its ring- wall, and is full of ruins. Not far 
from this, on the eastern side of the sea, there is 
Doppelmayer, which has merely suffered a considerable 
subsidence, like Gassendi in the north. We could 
enumerate a good many of these smaller objects, as 
well as others that have more or less subsided inside 
the walls. Of this nature are one to the east of Encke, 
two mountain-circles to the west of Letronne, Stadius 
to the west of Copernicus, a horse-shoe structure to 
the north-west of Aristarchus, a flattish form named 
Kies, Beaumont, near Fracastorius, some scanty 
remains of a ring-mountain on the northern area of 
the Mare nectaris, the mountain-circle round Torricelli, 
two sunken forms in the Mare crisium, etc. ; to say 
nothing of the numerous bays which either run into 
the highlands or seem to be relics of former crater- 
cavities. In these we see the same effects as are 



108 



THE MOON 



found at the edges of extensive submerged areas on 
the earth, but without the accompanying phenomenon 
of the violent storms that bring the land to a common 
level. That is a specifically lunar feature. 

There are three other sorts of lunar forms that are 
very interesting and are fatal to the current volcanic 
theory. The first category contains the double and 
multiple objects with a common interior. We have 
a fine specimen of this class in Torricelli, whose 12 mile 
broad ring has an appendage 6 miles in width, giving 
rise to a pear-shaped structure. To the north-west of 
this, on the edge of the heights, there is a still larger 
specimen ; and to the east of Torricelli there is a 
flattish, elongated depression called Hypatia. To the 




Fig. 30. Aiiyd. 



Multiple craters 



Fig. 3 1 . Copernicus A. 



south of Copernicus there is a double structure (see 
illustration), with common interior ; on the outer edge 
of the walled plain, Albategnius, there is a triple one, 
known as Airy d, which looks as if it had a double 



THE MOON 109 

constriction. There is a very similar triple structure, 
though the division is less advanced, called Reichen? 
bache, with a length of 42 miles and an almost smooth 
floor. But these objects are insignificant beside the 
large double structure in the extreme south-east that 
has the name of Schiller. It measures 112 miles and 
consists of a smaller half, which is filled with hilly 
ridges, and a larger half with a smooth floor. It is 
very difficult for the volcanic or the meteoric hypothesis 
to explain structures of this kind in any intelligible 
way. 

The other sort of lunar mountains also is unique, 
and is not like anything on the earth. These are the 
connected ringed-walls, which may be fairly concentric, 
or may merely overlap, but cannot very well be re- 
garded as twin craters, like the form Copernicus A, 
One of the two is always intact, and looks as if it had 
eaten its way into the wall of the other. One of the 
most characteristic examples of the class is the pair 
Theophilus— Cyrillus (sec Fig. 9). The first crater- 
plain is quite round ; but if we were to complete the 
northern wall of the other, its crest would extend some 
12 miles further, and the rings would overlap to the 
extent — they are about equal in size— rof qne-fourth of 
their area. At first glance we should say that the 
complete object must be the more recent, the imperfect 
one the older. That is certainly bound to jbe thp 
opinion of the volcanist, but it is quite wrong. In 
details the volcanic theory has always proceeded pn 
speculation rather than on research, and here at least 
it breaks down. When we take into account thp 
phenomena of fragmentary craters, sunken ring- 
mountains, multiple structures, and the extraordinary 
flatness in proportion to the diameter, it is more reason- 
able to suppose that, in a way we will not attempt to 
explain just yet, the imperfect object has grown on to 
the other, much as outlying walls in a fortress are 



110 THE MOON 

built on to the main wall. This growth cannot have 
been one-sided in the present case, or in Thebit, or 
Zagut and Guttenberg and Hainzel, but must have 
been mutual, the two ring-walls embracing each other 
as it were. In other cases the walls are concentric, but 
these are more easily explained by the operation of 
central agencies. • ' ' 

The third kind of lunar peculiarities are the almost 
square Area in Aristoteles, the similar square of vast 
proportions, W. C. Bond, 1 an enclosed square space in 
Eratosthenes, another in Theophilus (north-east), and 
several others. These can hardly be volcanic in origin; 
even if other forms were. At every step we meet struc- 
tures that militate against the theory. 

We have spent some time in these observations, 
although one must admit that the small maps that the 
general reader can consult in an atlas or encyclopaedia 
are very imperfect guides through the labyrinth of 
lunar forms, and the names of all the objects we have 
described will not be found in them. But there are 
so many writers at work to-day popularising scientific 
knowledge on the old base of the Laplace theory that 
it is absolutely necessary to draw attention to a source 
of facts on the moon that does not tally with it. This 
source is the rigid face of the moon, unchanged for 
countless ages, whose stony features contain the secret 
of its origin. It is our work to find the solution of the 
enigma, just as, some decades ago, we found the key 
to the cuneiforn writings. 

At a time when lunar science was in its infancy and 
observers had quite enough to do in the work of collect- 
ing facts, it was possible for speculation to make bold 
ventures, without the risk of their being contradicted 
by actual observations. But for the last twenty years 
or less, selenography can boast that it has discovered 
abundant evidence to refute the old idea that the moon 
is an off-shoot from the earth. * Every attempt to read 



THE MOON 111 

lufiar hieroglyphics on the theory that it is of a volcanic 
nature and was composed of material directly similar to 
that of the earth could not get beyond the most super- 
ficial characteristics. It only remains, therefore, to 
pour our new wine into new bottles, to remember that 
our companion has only a specific gravity of 3 '5 and 
gives no indication whatever of volcanic character, and 
base our speculations on its peculiar and distinctive 
features rather than on the ambiguous and too general 
characteristic of the circular form bf the mountains. We 
can only say as yet that there is some prospect of success 
in that direction. 

The number of the ring-structures arose from 
a few dozen on the older maps to several hundred on 
Tobias Mayer's map. Schroeter added many objects* 
but it was chiefly Madler and Lohrmann that increased 
the number. Madler' s * Mappa selenographica ' indi- 
cates 7,735 crater formations, and Lohrmann's valuable 
and independent, though almost contemporary work 
gives 7,178. The difference is that, though Lohrmann 
had a larger instrument, Madler used a somewhat finer 
one in Beer's observatory, and perhaps had better con- 
ditions in the Berlin Tiergarten. It must be riemem- 
bered, too, that Madler' s fine ' pits ' are often misinter- 
preted, whereas Lohrmann's work is very faithful and 
objective. Schmidt indicated no less than 32,856 of 
these ring-structures — disregarding the others for a 
moment — on his six-foot ' map of the mountains of the 
moon.' The revisers of the map were in a position to 
add more, and the present writer has himself contributed 
4,590 * craters ' in regions on which he happened to be 
working. Schmidt thtfew out the conjecture more than 
a quarter of a century ago that there would prove to be 
100,000 of them when it became possible to apply a 
power of 600 to the moon. He t^as quite right, and the 
author has found that half that power is sufficient. The 
best instrument is an experienced eye. The wealth of 



112 THE MOOST 

form that is immortalised on Schmidt's map can only 
be appreciated by those who make use of it, but if the 
above estimate is right we should find ten craters to 
every part of the map that could be covered with a 
farthing. The number of other lunar features is legion. 
It could not be expressed in figures, and could not 
possibly be crowded into Schmidt's map, 

Let us now transport ourselves in imagination to 
the three-mile high peak on the western wall of Clavius. 
We are looking eastwards over the depression of the 
plain, at a time when the sun has passed over the spot 
some days before. Our elevated position enables us to 
trace an almost closed ring round the depression. But 
the eye cannot reach the further side, because even 
at a height of three miles on the eastern wall we cannot 
look over the hills that fill the interior of the plain and 
limit the horizon. Before us is, at a distance of 43 miles, 
a large crater 17 miles in diameter that at once catches 
the eye. Its rough outer slopes have numbers of wrinkles 
and off-shoots, that merge gently into the plain. Its 
crest has no lofty peak, like those that line the crest 
of Clavius itself to our right and left. In front of the 
circle we see flat banks and rough bars scattered across 
the scene, They are the flat ends of the rugged spurs 
from the north of a second giant crater, which lays its 
mass against the inner wall of the ring. It is nearer tp 
us, and we can see its deeply furrowed north-west side, 
which is turned towards us, glittering in the sun, or 
darkening in its deep clefts, or still, in places, casting 
its black, hard, and angular shadows. The space ber 
tween this mass of rough contours and the western wall 
of Clavius itself, which spreads out at our feet, is milder 
and milder as it nears us. On our left it is like the 
colossal ruin of mountain spurs that have run into each 
other, and immediately below us they have arranged 
themselves in a parallel series of descending terraces. 
Our eye cannot reach the foot of our wall, which is some 



THE MOO* 113 

nineteen miles away, because in front of us the inner 
side of it rounds its great slope like a deep-breathing 
breast. After a few rough stages a wide cavity opens 
its gaping mouth behind the sharp crest of the last 
barrier, and we seem to look down into an abyss. Its 
depth may be judged from the impression on the ob- 
server of the plain that rises beyond it, like the surface 
of the sea seen from the coast. On our right also we 
recognise a giant-crater, with the crest of Clavius hanging 
vertically over its ring, and showing that there has been 
a wide breach in the main wall of the crater. The great 
structures that we see rising to the south and the north- 
east cover the larger part of the main crest. In the 
east-south-east there is a narrow opening through which 
we look out on masses scattered like ruins over a distance 
of 47 miles, and catch the jagged line of the south-east 
wall 106 miles away. To the east-north-east also we 
see the outline of the great wall as a gleaming white on 
the black background of the heavens. Right behind 
the first-named crater, which bars the prospect toward 
the east, we catch a glimpse of another large one at a 
distance of 70 miles, also covered with small undulations. 
If we look behind us we see no great gulf yawning, but 
the eye is dazed by the flood of sunlight that pours on us 
and the brilliant white of the strongly-reflected slopes 
near us. The eye is hurt by the contrast between the 
brightness all around us and the deep black shadows of 
the depths below and the equally dark sky above. The 
brain is bewildered if we attempt to cover the chaos of 
inequalities that stretches out before us in terraces, in- 
terlacing rings, craters, precipices, and myriads of 
other forms. We should need a much more lofty posi- 
tion to get a clear view of all the structures that crowd 
together. And we terrestrial observers have indeed the 
advantage of taking up a supremely elevated position 
and getting a perfect bird's-eye view of the scene — we 
look on it from the earth through the telescope. But if 



114 



THE MOON 




Fig. 32 Fiu. 33 

Shadow-figures in the walled plain Plato 

Fig. 32 by Fauth (morning illumination) ; Fig. 33 by Weinek (evening 
illumination). 

we have the advantage of height we pay dearly for it in 
the matter of distance. We have already explained 
that even with the highest powers the moon remains at 
a considerable distance. 

If we mount the highest western peak of Plato (60 
miles in diameter), and contemplate the situation of 
this gigantic theatre, more than a mile deep, we find a 
quite different spectacle from the preceding one. The 
wall at our feet, both in front and behind, is very im- 
pressive. Here it seems to descend almost without 
gradation into the bottomless deep that spreads out 
like the surface of an ocean toward the east : there it 
breaks into a wild and craggy landscape. But both the 
course of the wall and the plain it encircles are quite 
different from Clavius. The crest vividly recalls the 
jagged line of an Alpine range in the far horizon (see 
illustration).* On the western side we have a series of 



*One must remember, of course, that the real aspect of the line of peaks 
and crest, as seen in a horizontal direction, would present far less difference in 
altitude than the long shadows cast in a strong light would lead one to think. 
At the same time these * magnified ' profiles enable us to make much more 
accurate measurement of the heights. 



The moon 



115 



Alpine peaks, the three highest reaching 1,722, 2,166, 
2,445 yards. Between them are at least seven others of 
less altitude that are distinctly Alpihe-in their contours. 
One of the passes between the steep-rising peaks is at a 
height of 555 yards above the inner surface, another at 
a height of 1,000 yards. The conspicuous notches in the 
shadow line show that in the western quarter of Plato's 
enclosure there is a high peak about every four miles. 
If we look toward the east we see before us a real 
plain with no important details. It spreads out almost 
to the horizon, and is encircled by an undulating wall of 
which we cannot see the foot in the extreme distance. 
One huge peak in it rises to a height of 2,445 yards : a 
straight peak, flanked by two hills in the south, and one 
in the north, of less proportions. Twenty-eight miles in 
front of us is a flattish boss, which the telescope would 








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sf^SHs^i^'* ^"~- ■■-■ ililt 



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ft's^fe- j^iahjji^jfjy 



Ski 

Fig. 34.— Map of the walled plain Plato, by Ph. Fauth (1 mm. = 3,031) in.). 



1 $. -III 85* M © 




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Fig. 35— Map of the ring-mountain Copernicus, by Ph. Fauth 
(1 mm. = 1,540 m.). 



THE MOON 117 

show to be a small crater-form about two miles in 
diameter. Another one comes into view on the right, and 
if we look closely, we can discern with the telescope half 
a dozen very flat breaks in the great desert plain of Plato. 
The only relief is afforded by a few vague grey spots and 
the broken slopes of the wall. There are few of even the 
most modest * crater '-structures scattered over the al- 
most smooth floor here — -but we will return later to the 
subject of Plato's inner surface — whereas there are 
dozens in Clavius, and the largest of them measures 17 
miles. The comparative level of the plain shows that 
the cavity, which was certainly more concave at one time 
must have been filled up from below ; though it is not 
necessary to bring in the familiar molten material of the 
moon's interior to explain this. 

We have a different spectacle in a well-formed crater 
like Copernicus, which I reproduce here in a greatly 
reduced print of my map. Unfortunately the reduction 
has much interfered with its clearness ; the original is 
on a scale of 1 : 450,000. Here, with a diameter of 
56 miles, we have in the western summit A of the chief 
crest an excellent position at a height of 3,777 yards, 
from which we can survey both the cavity and the 
entire wall. In front of us a number of almost isolated 
peaks rise out of the middle of the hollow, the one to 
the east reaching a height of 750 yards ; the nearer one, 
on the west, is about 673 yards high. The whole 
group looks like a heap of loosely tumbled ruins, and 
is totally unlike what we would expect in a volcanic 
cone, though the term * central mountain ' is usually 
applied to it. From our eminence A we can not only 
fpllow the further limits of the plain beyond these hills, 
but can also detect a great difference between the 
northern and southern halves. The former is covered 
with extremely flat and long undulations, generally 
running from south-east to north-west ; the latter has 
a large number of peaks and bosses, which seem to be 



118 



THE MOON 




Fig. 36 Fig. 37 Fig. 38 

Copernicus according to Tempel, 1860 ; Hefti, 1882 ; and Weinek, 1884 
(original size). 












Fig. 39 



F«G. 40 



Copernicus according to P. A. Secchi and E. Neison. (Half original size). 



scattered irregularly, though they can really be grouped 
together, much as if a number of clods had been 
washed into heaps and strings. The generally flat 
interior of Copernicus seems to indicate that its level 
was formed in a fluid state ; but once more the 
•central mountain ' and other characters forbid us to 
introduce plutonic forces. 



THE MOON MB 

All round the eye sweeps over a terraced landscape 
on the inner and outer walls, filled with an enormous 
number of topographical forms. - It is a chaos of 
parallel and transverse valleys, eminences, ridges, and 
peaks, alternating with gorges and crater-cavities. 
The crest of- the wall itself, which is much deformed 
and broken by independent lunar forms, as in the case of 
Clavius, departs very considerably from the circular 
shape. There are about 11 distinct angles.; some 
stretches of the crest are straight, while others are 
curved, with the bend inwards. As in the case of 
Plato in the east, where a sort of landslip has broken 
the line of the enclosure, and caused a good deal of 
the wall to fall into the cleft made, so in Copernicus we 
find— or at least, seem to find — similar masses broken 
away from the main crest in two places. In fact, the 
structure of the complicated terrace-system of the 
most perfect ' lunar crater ' that the telescope reveals 
is one of the greatest difficulties for any explanation 
of the action of constructive agencies. It is impossible 
to solve the riddle of its mountainous structure on 
the lines of the plutonic theory ; perhaps just because 
the features — as strange as is their origin— have 1 
remained in their original condition. 

There are many other features of the moon's face 
that we might dwell upon. From the peak of Coper- 
nicus, for instance, we need only sweep the landscape 
to the west with the telescope, or look out over the neigh- 
bouring shore of the Mare nectaris from the western wall 
of Theophilus* and we find shoals of tiny craters giving 
the place the appearance of pumice-stone or sponge. 
Other regions, as in the mountain Argaeus, would look 
like a broken coat of ice. But the forms are innumerable, 
and we must be content with the pictures we have given. 
There is one other peculiar class of structures that 
we must mention, because for some time they gave the 
chief countenance to the theory that changes are still 



120 



THE MOON 




MZM 



Fig. 41. Copernicus, from Prof. Prinz's enlargement. (Half -size.) 



taking place, and they are, as a matter of fact, the 
most recent constructions of the lunar forces. These 
are dark, almost black, spots. It was thought that 
they represented the outflow of masses of dark lava, 
accumulating in hollows. But there are few cases in 
which cavities have been recognised, and there are 
others where we have reason to think the ground is 
elevated. There are spots of this kind, almost circular 
in shape, in the hilly ground to the south-west and to 
the north-east of Copernicus, in the plain near Gam- 
bart C, on the eastern shore of the Mare nectaris, in 



THE MOON 



121 




Fig. 42 
The Alphonsus-spot (Klein.) 



Fig. 43 
Alphonsus (photograph ) 



Atlas, Alphonsus (see illustration), Petayius, Schickard, 
Biccioli, etc. Criiger, Billy, Endymion, Vendelinus, 
and Grimaldi have a smooth dark sea-surface generally, 
and are only one step removed from the Mare crisium. 
From these we can draw certain conclusions with 
regard to the processes that produced the ring-forma- 
tions with smooth floors, or have left in other walled 
p!ains certain marks of recent action in the shape of 
blackish spots. We often see small craters in the 
middle of, or at least inside, the spot — they can also 
be seen at the borders — and these are regarded as the 
natural outlets of the dark matter. But, once more, 
there is no need to assume any ' dark-coloured lava ' 
or a thin layer of ' dark ashes ' ; if that is done, we 
may well ask how it is that the five walls of the little 
craters and hills have remained white. But we know 
from what we have already seen that no physical 
problems of the moon can be solved on these antiquated 
plutonic lines. We shall afterwards describe a way in 
which the question can be answered much more simply, 
and from which side-paths branch off toward the 
solution of many cognate problems. 



122 



CHAPTER V 

The remaining Elevations and the Rills 



The solid mountains on the moon form a special 
class, although they seem, on a superficial examination, 
to resemble closely those terrestrial mountains which 
have an extensive surface. But we should conduct our 
task of exploring a foreign world very poorly if we 
were content with a superficial analogy, and did not 
make a more searching examination of our phenomena. 
Doubt is one of my best leaders into the unknown : 
the most effective impulse to fresh work. In the 
present instance it is greatly aided by the facts them- 
selves, which are by no means easy to ascertain. We 
may say, without hesitation, that the typical specimens 
of lunar mountains — The Apennines, Alps, Caucasus, 
Hsemus, Carpathus, Riphseus, etc. — are as little as 
possible like terrestrial mountains in structure. If we 
wanted to give a proper and instructive description of 
the lunar highlands, we might say : The Apennines 
(see Fig. 3) form a conglomerate of elevations and 
depressions (or ' intermediate spaces ' ) on a base that 
is slightly bent towards the south. We must regard 
the base as a piece of the earlier shell of the moon 
(we deliberately avoid the word ' crust '), which has 
been broken off by some remote agency and has been 
lifted up together with a colliding piece to the north, 
that was at first submerged and then reared up once 



THE MOON 123 

more (but pushed a little more toward the west). 
Thus, if we regard the base of the Apennines as an 
oblquely raised surface and the ring-format : ons of 
the Mare imbrium as incomplete elevations, or ele- 
vations inundated by lunar matter (and partly filled 
up, as in the case of Archimedes), and explained on 
the analogy of the rest — ' explained,' that is to say, 
on the lines of the theory that substitutes for the 
' magma ' (for which there is no place on the moon), 
another fluid with similar properties of expansion and 
solidification — we shall find increasing evidence in 
favour of this new material. 




Figs. 44-48— a, a Pico ; b, b ' Piton ; c, Lambert, N.W. 

In the first place, besides the perceptible rise on 
the Mare-side in the Apennine base, and, to a small 
extent, in the base of Carpathus, we find that all the 
solid mountains, and this is especially clear in the 
Alps, consist altogether of peaks and crests. There 
is nothing of this kind on the earth, with the exception 
of the Greek islands, which rise out of the level of the 
Aegean sea like so many warts, bosses, hills, and 
peaks. We have something similar in the shoals of 
islands off the coast of Norway, Sweden, and Finland. 
The sea makes an even level from base to base ; the 
hills do not slope gently upwards, but rise straight 
from the surface. It is just the same in the vast 
region occupied by the lunar ' Alps. 9 Here isolated 
mountains and groups of hills are scattered over a 



124 



THE MOON 



light-coloured surface, and rise like islands out of the 
ground ; it is only at the eastern bluffs of the mass 
that we find large masses heaped up, but these are 
not connected together like terrestrial mountain- 
masses — especially bearing in mind ,z that the Swiss 
Alps are not shown on our maps in their original form, 
but weathered and worn by the action of water during 
thousands of years, while the lunar topography 
remains in its virgin freshness. Further, the lunar 
Alpine mass is burst at two places ; at its main outcrop 
on the east, where the high peaks and steep bluffs are, 
and again, transversely, at the point where we now 




Figs. 49, 50, and 51. Situation of thej valley of the Alps, according to 
Webb (W), Elger (E), and Gaudibert (G). (A slightly enlarged reproduction). 



THE MOON 



125 



see the great ' valley of the Alps.' 6 miles broad and 
more than 80 miles in length*. The slight depth of 
these broad gaps and their level floor countenance the 
idea that the bursting of the mass allowed the fluid 
to rise almost to the edge of the breach. The cleft 




Fig. 52. The great vallev of the Alps. 
January 25th, 1885). 



(Drawing by Th. Gwyn Elger r 



* The author's own map, which is also given, represents the actual condition 
of our knowledge, and includes the greater part of what Perrine regarded as 
rills. After the block had been prepared the author added a western continua- 
tion of the Perrine-rill, three crater-like enlargements, another branch of the 
rill toward the north-east border, and a pit at the eastern end of the broad floor 
of the valley, so that the American discovery is now fully confirmed 
at Landscuhl. 



126 



THE MOON 



failed to close again toward the eastern end, partly 
on account of displacement and partly on account of 
being stopped up with debris, and the difference in 
specific gravity of the solidified and the liquid matter 
prevented the halves of the mass from sinking down 
to the level of the fluid, which was also hindered on 
the east by the fragments pressing underneath them. 
The Carpathian hills also exhibit elevated surfaces, 













IPP 




Fig. 53. Fauth's map of the valley of the Alps (1 mm.=960 m ) 



THE MOON 127 

steep bluffs, and broken edge$ on the Mare-side ; inland 
we see hilly debris scattered loosely and wide around. 

There are some instances of even greater elevations 
of mountain-masses. The Apennines seem to exhibit 
this formation, and also, the Caucasus. But when we 
examine them in good light they are merely regions 
in which the parts fail to be connected, or are only 
connected by secondary hills. The general level of 
the moon appears throughout, and forms what we call 
the valley or the plain on earth, though on the moon 
it would be more correct to call it the common basis 
of the heights, often only seen as a space between 
them. We can learn from a further instance on our 
satellite how we may picture to ourselves this catas- 
trophe of the forcing upwards of parts of its shell. The 
comparatively small Mare nectaris is encircled in a 
wide circle by the seemingly gigantic parallel lines of 
the Altai mountains, with an inner fall from Piccolomini 
to Tacitus, though the expert can trace it much further. 
Here one can almost see at a glance that the whole of 
the inner surface subsided at one time or other, and — 
relatively to lunar dimensions — remained at a slightly 
lower level. Was it the same process in the Mare 
imbrium ? Was it the case with the Mare serenitatis — 
with the ' seas ' generally ? Yes and no. The seas in 
general are flat, because they have remained flooded. 
The first inundation from below has, however, been 
followed by others in the Mare nectaris, and this has 
given it its actual character. We may extend the 
principle with the necessary reserves and enlargements 
to other objects. The transition to Grimaldi, Clavius, 
and similar gigantic walled plains is obvious ; but it 
will not be easy to say where ' eruptions ' must be 
substituted for depressions in order to explain the 
plastic features of the moon's surface. 

There are still two very distinctive and therefore 
important lunar forms that we commend to the notice 




Fig. 54. The Mare nectaris, and the regions to the north of it. 
(Cf. figs. 9 and 33.) 



THE MOON 1291 

of the reader who has a good map of the moon or a 
telescope. These are the isolated plateaux and moun- 
tains. A few of the chief examples of the former ar?> : 
a mass with many inequalities and depressions to the' 
north of Copernicus and the west of Gay Lussac ; ai 
still more sharply defined mountainous mass to the 
north of Euclides, quite distinct from Riphteus and 
rising out of the mare with a smooth border ; an 
equally large mass to the north-west of Fra Mauro, 
which has clearly been broken from its wall and forced 
to one side ; a large triangular island to the east of 
Hippalus in the Mare humor am, and many others. 
The common features of them are that they emerge 
sharply from the smooth plain and are quite separated; 
from the neighbouring heights. They look like plates* 
laid on the ground, or rather, like flat islands embedded; 
in a fluid and solidifying in it. 

When we turn to consider the size of these parts, 
of mountains, we find some that have more resemblance: 
to groups of hills, such as the Harbinger mountains 
in the Sinus iridum, or the long lines to the south-east 
of Plato. We might also adduce the scattered plateaux 
and mountains to the south of Archimedes or the. 
southern end of Caucusus, and other similar structures.* 
But we shall see the character of these elevations 
more strikingly if we take them in the following ordet : 
The mountains to the north-west of Aristarchus, Pico 
and Piton on Plato, Lahire, to the east and the peak, 
to the west of Lambert, and others (see figs. 21-27; 
and 47-51). In these cases a single peak, or a mountain 
split into several peaks, rises straight up, and casts 
enormous shadows at the rising or setting of the sun. 
Some of the central mountains inside the large ring* 
formations are of the same character. We must not, 
of course, trust the superficial appearance too closely, 
because, in spite of their remarkably pointed shadows^ 
all these ' peaks ' are really very flat, as the following 
i 



130 THE MOON 

figures will show. Pico is 12-15 miles broad at its 
base, and rises to a height of 2,676 yards, so that the 
proportion of height to width at the foot is 1 : 8 or 1 : 
10 ; Piton, 15 miles in breadth and 2,333 yards high, 
has a proportion of 1 : 12 ; Lahire, 1,611 yards high 
and 11 miles wide, has a proportion of 1 : 12*4 ; and 
the peak Gamma, on Lambert, is 1,166 yards high and 
less than four miles broad, and so has a proportion of 
about 1 : 6. The sharply defined uplands and the 
isolated peaks with their white tint look to us as if 
they once floated in a fluid, with the greater part of 
their mass below the surface, and then with the 
solidification of the sea only showed their upper parts 
above the surface. The whole of the lunar Alps 
consists of peaks of this kind, and they are relics of 
the mass that lies in the fluid below. 

We will now consider a last category of lunar 
features that are often found on the map, and still 
more frequently on the moon itself, and that will give 
us a new light on the solidity of the material of our 
satellite. . These are the breaches, clefts, or * rills.' 
They have nothing in common with river-courses or 
anything of that description. They are quickly recog- 
nised by the practised eye on account of their reversed 
relief . Whilst the heights are bright on the side that 
lies nearest the sun, and dark on the opposite side, it 
is, of course, just the reverse with depressions. The 
rills may, it is true, run in such an unfavourable direc- 
tion as regards the sun's rays that they show hardly 
any trace of light and shade ; in that case one needs 
prolonged research before forming an opinion as to 
their real nature. They have been compared to 
terrestrial gorges, to the valley of the Rhine between 
Bingen and Coblenz, to ravines like the Via mala, or 
to the canons of Colorado. But, on the strength of 
an acquaintance with several hundreds of well-placed 
rills we hold that these comparisons are quite unjustified 



THE MOON 131 

especially when they are based closely on the apparent 
features, which are so deceptive on the moon. If we 
take the Rhine-valley below Coblenz and the whole 
plain of the upper Rhine as extremes, taking account 
of both depression and flatness, no doubt the lunar 
rills will come somewhere between the two. Whether 
the finest of the rills in the moon's shell are still steeper 
and deeper we cannot say ; we are fortunate to 
perceive them at all. 

There are, however, two quite distinct types, the 
flat and broad rills, and the narrow ones that we can 
hardly tell the depth of. The ' great valley ' near 
Herodotus and the ' valley of the Alps ' are the largest 
and earliest known of these objects. There are also 
the 200-mile long rill of Ariadseus, the Hyginus-rill, 
the wide canal at the foot of Plinius, the three chief 
rills near Hippalus, the 170-mile long cleft between 
Hesiodus and Capuanus, the great valley inside 
Petavius, etc. The narrow ones are the most numerous,- 
they are sometimes very long, sometimes short, like 
fine cracks. The system of rills about Triesnecker, 
the clefts in Posidonius, Gassendi, and Ramsden, are 
so many examples. What makes the rills so interesting 
from the selenological point <Sf view is that they so 
often make their appearance round areas of subsidence 
or inside them (Gassendi ?). It is evident that this phe- 
nomenon has occurred round the borders of the Mare 
humorum and the Mare serenitatis. Where they seem 
to be lacking, we find a cognate structure, the long and 
flat mountain-veins, which are clear signs of earlier 
cleavage-lines in the Maria serenitatis, humorum, and 
hectaris, they run more or less parallel to the shores. 
Further, the ranges of hills that run in bold, S-shaped, flat 
curves from the ring-mountain Lambert towards the 
south-west, north, and north-east, are nothing more than 
earlier ruptures, filled up to overflow with a fluid that 
issued from below and solidified. In this case we 




Fig. 55. Map of the ring- mountain Gassendi, by Ph. Fauth 
(1 mm =940 m.) 



THE MOON 133 

willingly endorse the Meydenbauer-Thiersch theory of 
meteoric impact, which may have beeri the cause of the* 
bursting of the moon's shell. Since Prof. Prinz proved* 
by many experiments and illustrations the reality of 
the apparent features, and showed that brittle masses 
split generally in three different directions at the place 
of impact or of least resistance, the frequent occurrence 
of three rays on the mountain- veins and the frequent 
triangular and hexagonal form of the ring-structures 
(Godin, Ptolemseus, and many others) are no longer 
very puzzling. Rills must generally be regarded as 
secondary and subsidiary formations, and they help us 
to appreciate the brittleness of the solid matter of the 
moon. 

In this connection it would not be out of place to 
recall the abrupt gradation of the plains, as we find in 
Thebit, where it is known as ' the long wall ' (78 miles) 
or (in England) * the railway.' The steep fall lies toward 
the east, so that it only casts shadows in the first quarter 
of the moon. The author has on careful examination, 
recognised at the foot of the wall the line of rupture and 
some remarkable details ; Gaudibert also detected the 
rupture. There is a similar case on the western edge 
of the chief rill near Cauchy, and something like it, 
though without a rill, is seen to the west of Cassini. 
In order to appreciate these details we must carefully 
bear in mind what we saw above as to the possible 
origin of these terraced falls. 

We have already observed that the broader 
valleys were the first to be discovered. Schroeter 
found 1 1 rills, and with the improvement of the 
achromatic telescope and of our knowledge of the 
character of the rills the number increased. Madler 
has indicated 77 of them ; Lohrmann, with rather 
better instruments, 99 ;|^Schmidt gives on his map [no 

* Esquisses 8&6rwlogique8. See also his L'6eh°Me riduite des experiences 
gtologiques. 



134 THE MOON 

less than 348 of these very elusive objects. Schmidt 
did not think the number was exhaustive, and conjec- 
tured that they would prove to be about 500. His 
successors have added a few, though there was little 
choice in reproducing them. Gaudibert gives 324 
(partly new ones) on his map of 1885, and Neison gave 
366 in 1881. But we shall only get reliable and very 
desirable information about the number of the rills in 
particular, and the centres of rupture in general, from 
some such study of the moon's topography as L. 
Brenner is making, in small tracts, at Lussinpiccolo, 
where some 360 new rills have been discovered, or as 
the author is making on a larger scale with the object 
of producing a map 11 feet in diameter. The author 
has discovered a further 1,258 rills in a small portion 
of the moon's surface, and these make up 1,600 with 
Schmidt's indications. 



135 



CHAPTER VI 



Some Conclusions 



From what we have now seen the reader will 
understand how difficult it is to penetrate the mysteries 
of lunar processes, and it will seem, at first sight, very- 
remarkable that we should speak at all about air and 
water on this distant body. Here, however, we are 
assisted by our knowledge of the physical properties 
of fluid, which are unchanged even in the very singular 
circumstances of the moon ; these are the refraction 
of light and evaporation. A lunar atmosphere in the 
remotest degree like ours in extent would have revealed 
itself on the moon long ago by rendering deep cavities 
vaguer, by toning down the blackness of shadows and 
the outlines of thingsj and by causing a very perceptible 
twilight. Moreover, the aqueous vapour which would 
then certainly be present would become visible in the 
form, of mists or clouds, especially at the very spots 
where we find details quite devoid of haziness and 
wonderfully clear — on the terminator. We must also 
remember that water-surfaces of even moderate extent 
would be directly visible. Some of the communications 
of earlier observers, which must be taken with reserve, 
related the discovery, in certain cases, of a nebulous 
haziness or traces of a twilight at certain points. These 
are not strong enough to survive the objection that 
arises from the well-known imperfection of their 
lenses ; and there is a certain sort of twilight, as the 



136 THE MOON 

author knows from his own experience, that can be 
explained without any atmosphere. Haziness of one 
kind or other can be found very clearly any month, 
namely, when the sun has passed over brilliant- white 
and deep crater-plains. Thus we see the sun-lit 
interior of the deep Theophilus, Tycho, or Copernicus, 
entirely lost in light, and even the experienced eye 
finds it very difficult to recognise degrees of brightness 
within the brilliant part. On the other hand, it is 
well-known that many large structures cannot be 
detected in the full moon, or rather, at the time when 
the sun's rays are almost vertical, even if the localities 
are quite familiar. We will return to this fact later 
on, and make a closer study of it. 

However, all these tests are very coarse in com- 
parison with the investigation of the refractive power 
of an atmospheric envelope. The comparatively large 
disk of the moon passes over a number of bright fixed 
Stars in the course of its monthly tour of the heavens. 
They disappear at its left limb, and reappear at the 
right. We know from physical experiments that an 
atmospheric mantle refracts the light of the stars, so 
that a star seems to remain for some time on the edge 
of a cosmic body after we know it has been really 
occulted (or eclipsed), and that it seems to be delayed ? 
for a time in making its appearance at the other edge, 
though we know it has passed the edge. Now we have 
calculated the ' occupations ' of a number of stars from 
their known positions in the heavens and the pretty 
accurately known diameter of the moon, and we find 
no ground for supposing that the moon was under-rated 
in measurement owing to a refraction of the light of 
the stars ; we discovered no trace of a departure of 
its body from the circular form, or of what we call 
flattening in the other planets. 

The test is, therefore, so far conclusive ; and if 
careful experts still, taking all considerations into 



THE MOON 137 

account, speak of an atmosphere 300 times (Neison) 
or 1,000 times (Bessel) thinner than our own, there are 
several ways in which we may philosophically examine 
the result of their calculations. In the first place this 
tenuity would amount in the deepest cavities on the 
moon to a barometrical pressure of from 2 to 0'75 mm., 
which is equivalent to what is called the vacuum under 
the glass bell of an air-pump ; in the second place it 
seems as if some experts are straining the evidence to 
retain an atmosphere at all costs on the moon, because 
they take their stand on the plutonic theory of its 
origin, and this involves the formation of a gaseous 
mantle about the cooled globe. 

Johnston Stoney has lately communicated an 
important piece of knowledge in regard to the assumed 
atmospheres on various large cosmic bodies. It has been 
shown that the earth cannot retain free hydrogen and 
helium permanently in its atmosphere, and that 
aqueous vapour cannot be found permanently in the 
atmospheres of Mercury and Mars. Probably none of 
the moons in our planetary system, except perhaps 
that of Neptune, has a relatively thick atmosphere. 
In our moon the expansive property of the gases 
preponderates so much over gravitation that any 
atmospheric mantle must have been dissipated into 
space long ago. Finally, it will follow from our 
subsequent positions that we can, for a fresh reason, 
dispense with this atmospheric mantle, and in fact 
show that there probably never was such a thing on 
the moon. We will only add that the finest tests, 
including the eclipsing of Jupiter, Saturn, and the sun 
by the moon, confirm the absence of a lunar atmosphere. 

How does the matter stand as regards water? 
Any man who is well acquainted with its physical, and 
especially its thermodynamical properties, will know 
that it cannot exist where there is no air. At the sea- 
level water must be raised to a temperature of 100° C. 



138 THE MOON 

for it to boil ; on a moderately high mountain-summit 
it boils at 95° C, in conditions that correspond to a 
barometrical pressure of 640-630 mm. The less the 
pressure exerted on the surface of the water, the less 
heat is required to bring it to the boiling point ; under 
the bell of an air-pump it does not need to be hot at all, 
and will even boil at a temperature of 0°. Hence on 
the air-less moon ice-cold water would boil. In other 
words, there cannot be any fluid water on the moon. 

But the lack of air leads to another and more 
important feature. We know that the thicker layer 
of the atmosphere on the level ground amounts to a 
sort of reservoir for the solar radiation, which is con- 
verted from light into heat. On the summits of the 
Alps, or at a great height in a balloon, the air can no 
longer retain this heat, so that ice and snow remain 
unmelted in spite of an increased solar radiation in 
the purer air, that burns the skin. If we go a step 
further in imagination, and fancy ourselves at the 
indefinable limit of the atmosphere, we shall be exposed 
to the unmitigated ardour of the sun, yet surrounded 
on all sides by the appalling cold of space. This cold, 
the so-called absolute zero, lies 273° C. below the 
freezing point of water. Now, as the moon has no 
atmosphere, there will be no mitigation of radiation, 
or storing up of heat on it, and its surface must possess 
in the highest degree the conditions of our loftiest, 
glacier-covered peaks. The moon is covered with a 
thick layer of ice 9 and exposed to the intense cold of 
space— 273° C. 

Nearly twenty years ago a similar conclusion to 
this was reached by Dr. P. Andries (Sirius, 1887, VII). 
According to Langley's observations with the Violle 
actinometer, as amended by him, the solar radiation 
on Mount Whitny (3,935 yards high) was 31" 7° C. 
$bove the temperature of empty space (in vacuo), and 



THE MOON 139 

Violle found a difference of 29*8 C. on Mont Blanc 
(5,344 yards). When we take into account the real 
value of the * solar constant ' (the amount of heat that 
the real solar radiation communicates to 1 com. of 
water in one minute) these figures go up to about 48° C. 
The basic temperature in the moon must be only 
-273°C, and its surface cannot, in the best con- 
ditions, rise above -225° C. Ericson suggested the 
complete glaciation of the moon in Nature (vol. 34, 
No. 827) before Andries did so, and gave an explanation 
of lunar forms on these lines that differs in many 
respects from that of Andries. Lord Rosse was 
enabled by his measurements to appreciate the differ- 
ences in temperature on the moon's surface during full 
radiation and by night, and found them to be over 
300° C. But the temperatures cannot be determined 
with any accuracy. Lord Rosse's results have often 
been questioned, but they are supported by the recent 
investigations of Very. Very believes that at the 
moon's equator, when the sun is at its highest, the 
ground increases its temperature by more than 100° C. 
(which would be- 173° C.). When the solar radiation 
ceases the temperature must fall enormously, and 
probably approach that of space, which is believed to 
be- 273° C (Newcomb). 

The objection will be raised, of course, that if the 
moon has no water, it cannot have any ice. The 
objection is quite wrong. Ice is certainly the same 
material as water ; but the matter that we express by 
the chemical formula H 2 0, may exist either in the 
form of solid ice or of gaseous vapour, in conditions 
where the liquid state is impossible because the degrees 
between freezing and boiling point are not found. 
Many terrestrial phenomena, especially the dreaded 
heavy hail-storms with blocks of ice 4 inches thick, 
which still puzzle meteorologists, point to an accession 
of ice from outer_ space ; and the moon with its coati 



140 THE MOON 

•of pure ice is an eloquent witness to the existence of 
ice in the solar system. 

We now come to the question of colour. Aris- 
tarchus and various other spots on the moon are lit up 
so strongly, almost to a pure white, in the solar rays, 
that even the seasoned eye of an experienced observer 
is dazed by it, and the inexperienced observer feels 
pain. Other landscapes look as if they are covered 
with hoar-frost. Most of them bleach very visibly, 
forming and depositing a light hoar-frost during the 
14-day lunar ' day,' and are dull when they pass away 
into the lunar night. No material exposed to sun- 
light shows a similar change of colour, so as to be 
visible even in the dark. In certain circumstances, 
which we cannot explain in detail in the present brief 
survey, the surface may be darkened instead of 
Meached ; it is very remarkable that the deep and 
isolated circle of Plato has often been made a subject 
of investigation in this respect*. But the finest 
indication is the brightness, claimed by the author to 
be hoar-frost, and increasing with the height of the 
sun on the crests of the ring-walls, ridges, and moun- 
tains, that reflects the strongest light when the radiation 
is almost vertical, and grows darker as the sun sinks. 
Many observers, like Majert, think they see the ' snow 
line ' or glacial cap on these peaks, and it is an obser- 
vation that can be repeated in hundreds of instances. 
If others have, like the author, seen unillumined parts 
of ring-mountains glow as if in a faint twilight, this 
must have been due to earth-light, often in conjunction 

♦See pamphlet of W. R. Birt, 1869, another in 1873. Also Neison, The 
Moon, p. 172 : Siriux, 1887, VII (article of Stanley Williams on Plato) : Sirim, 
1901, VIII (article on 'Pickering's observations of Plato.') The author's 
observations of the colour of the interior of Plato, which were greatly enhanced 
on March 6 and 7, 1906, go farther than any other in this department. The 
map given (Fig. 34) shows this. It must be taken as a general survey, as the 
visibility of particular details depends on the height of the sun above 1 Plato. 
The work of showing the ring-mountain in the various phases of illumination 
yet remains to be done. 



THE MOON 141 

with the reflection of sun-light from illumined walls- 
into the lunar night, or at the close of the 14-days' 
radiation, which may have caused a phosphorescence 
or luminescence, as has often been observed on glaciers 
(so Professor Maurer, of Zurich, informs me). 

The blackish spots we described in a previous- 
chapter are just as easily explained if we regard them 
as pure ice. Ice naturally assumes a crystalline and 
transparent form, as can be seen in any pond. Why 
these interesting localities do not engender hoar-frost 
under the 14-days ardour of the sun, as the other 
parts of the moon's shell, consisting of amorphous 
white ice, do, may be explained by the fact that smooth 
surfaces reflect light almost as well as a mirror, and 
change very little under the action of heat, and so do 
not form hoar. 

Eyes that are sensitive to colour have discovered 
on the moon regions of every shade of white from 
yellow and gray to black, as well as greenish and faintly 
reddish localities. But if wide stretches of the earth's 
surface may be tinted by meteoric (ferruginous) dust, 
where atmospheric influences are constantly changing 
and weakening the colour, it will be much easier for 
traces of this kind to remain visible on the moon. Here 
again we may have recourse to the meteoric hypothesis, 
and regard the meteors, which occasioned the breaches 
and overflows that we now look upon as ' seas,' as the 
causes of the colouring of this- or that Mare. The 
shell of the moon must have a mantle of ice ; but 
underneath this, there is, perhaps, an ocean, the wavea 
of which, have at times, broken through or been 
pressed through the ice. The mass of water, however, 
could not rush out in an explosive vapour, because 
there was no air to take it up and convey it. Thi& 
breaking of the icy shell would probably take place 
with massive effects on the intensely cold surface, and 
the fact of the repetition of the catastrophe enables 



142 THE MOON 

us to understand the overflows that we call * seas ' and 
the gradual construction of the remarkably flat walled 
plains with hollow, interior, which would be washed 
out, so to say, by the. ebb and flow of warmer water 
from below. Lakes of water in depressions of that 
kind evaporate freely before the freezing or the retreat 
inwards of the overflow. This vapour must be frozen 
into ice-dust immediately after its formation ; and 
the longer and more frequently the hollow is filled 
with the water in its ebb and flow, the more would 
this vapour, turned into a cloud of ice-powder, be 
pressed out by its own weight through holes and 
passes in the encircling wall. Here it would not be 
blown to either side by currents of air, and would 
gradually sink outwards, and cover the district round 
with radial streaks. Thus we would get a corona of 
rays ! The formation of such very long streaks in 
some circumstances by the ice-dust may be explained 
by the persistence of the phenomenon and the slight 
gravitational influence of the moon on the icy particles. 

These suggestions as to how the glacial character 
of the moon's shell will enable us to solve its greatest 
problems are all that we need give here. We may 
now point out that we are calling into question only 
the plutonic theory of the moon's surface, not of the 
moon itself. Its nucleus, the real body of the moon, 
which we look upon as covered with the ocean we 
have suggested, must lie in it like the yolk in the white 
of an egg. If we assume for this globular nucleus — 
which we take, on terrestrial analogy, to be metallic- 
earthy — an average specific gravity of 4 * 5 (the earth's 
is 5 # 5), we need, as a very simple calculation will show, 
an ocean 115 miles deep (or a round water-shell of 
this thickness) in order to give the well-known average 
gravity of 3 '5. 

We will say just a few words on the remarkable 
consequences oi this theory. The cosmic rain of ice, 



THE MOON 143 

of which we have previously pointed out one trace, 
must have acted forages on the smaller moon of former 
times, even when it was in the period of incandescence 
and must have gradually brought it-' under water.' 
From this point of view we can understand that the 
enclosed and isolated nucleus would, in consequence 
of the ever-increasing hydrostatic pressure, not be in 
a position to evolve gases at its surface from its mineral 
interior, and so the moon would have no atmosphere. 
Its ocean naturally accumulated more on the tidal 
side facing the earth, and formed a huge tidal mountain 
on that side ; on this account the nucleus must be 
eccentric, or displaced toward the other side, and so 
those astronomers are right who place the centre of 
gravity of our satellite beyond the absolute centre of 
the sphere*. 

Dr. Mainka, also, is right when, on very careful 
measurement, he can find no trace of the suggested 
oval curve of the moon's surface in the direction of 
the earth. The tidal mountain, which remained on 
the side turned toward the earth, was bound to alter 
by friction the original rotation of the moon, and 
thus we get the present situation of relative rest, and 
the moon only rotates once in the course of its four- 
week revolution. 

These are a few instances showing how questions 
as to the appearance, light and colour variations, 
specific gravity, centre of gravity, and shape of the 
moon are readily answered if this theory of a complete 
glaciation of the surface of our planet, which we will 
establish further in some future work, is made the 
base of lunar exploration. 

We cannot conclude our historical account of 
lunar science without saying a few words about the 

*See Prof. Franz, Ueber die Figur den Monde* (1900); Dr. Mainka, 
Untersuchung iiber die Verldngerung des Mond&i nach der Erde zu (1901). Cf. 
also Neison, p. 12. 



144 THE MOON 

\rhanges ' which various observers have tried to 
prove on the moon during the last hundred years. We 
will not deal with Schroeter's fantastic expectations 
or Gruithuisen's precarious speculations — such as his 
discovery of an 4 artificial wall ' to the north of the 
ring-mountain Schroeter. Madler, who had great 
authority in this direction, was more than reserved in 
regard to their ideas. Later on comparisons were 
made between Madler and Lohrmann's and Schmidt's 
maps, and from certain discrepancies here and there 
it was concluded that there had been real changes in 
lunar objects. But a few examples will show that the 
first accomplishments in selenography, though they 
brought an immense amount of fresh detail into the 
science, were bound to suffer from many omissions 
and other defects. Indeed, we cannot directly compare 
our present topographical knowledge with that of 
our predecessors, who had to acquire very laboriously 
the information that we gather so easily to-day from 
maps and photographs. 

The defects of the earlier exploration, the instru- 
ments and magnification employed, and possibly the 
influence of suggestion, can be seen very well in 
Madler's repeated study of the small craters Messier 
and Messier A. He thought that they were absolutely 
alike in detail, and reproduced them as simple ellipses. 
Schmidt then wrote an exhaustive monograph at 
Athens, and gave them a characteristic form — also 
indicated by Lohrmann — on the map, yet we find 
them reproduced on Klein's map (1884) in the older 
and inaccurate version of Madler. We may add that 
Gruithuisen had given a more correct presentation of 
their size and shape in 1824. To-day the craters are 
as different as possible. A peculiarity in the eastern 
wall was first discovered by Schmidt, and since then 
the author has detected many interesting details, as 
will be seen on the map we have given. The original 



THE MOON 



145 



map is on a scale of 1 : 200,000, or half the size of 
the new German national map. 

The question of ' changes ' first came to the front 
when Schmidt in 1866, failed to find the crater Linne 
indicated on the older maps. It at once excited a 
heated controversy, the only useful result of which 
was that at last a large number of astronomers — not 
very expert in lunar exploration, it must be said — 




Fig. 56 
Map of the crater Messier and A, by Ph. Fauth (1 mm.= 650 m.) 



K 



146 



THE MOON 



were induced to turn their large telescopes on the 
object, and so a number of finer features were detected. 
We know these details much better to-day than the 
plan shows ; but the older communications show 
quite plainly that there cannot have been any change 
in the object. We can now say confidently that 
Schmidt contended much too rashly and obstinately 
for a change. Klein, it is true, refers us to Madler's 
original drawings, which he has studied, but one can 
gather as little from this as we could in the case of 
the Messier crater and the Hyginus cavity. We have 
every reason to know that Madler and Lohrmann were 
deceived, and that Linne never looked different from 
what it does to-day. 




Fig. 57 
Plan of region round Linne, by Ph. Fauth (1 mm = 450= 450 m.) 



THE MOON 147 

The question is not yet abandoned, but it may 
be said that the whole literature of the supposed 
changes in the last forty years turns on Schmidt's 
fateful conclusion. Professor Prinz and L. Brenner 
have made more extensive investigations of the 
object*. Among the many opinions expressed on 
the subject in the last few years we will quote only 
three, as in these cases powerful instruments were 
employed. In the first place Professor Pickering 
noticed at Arequipa (1897-8) changes of size in the 
white spot of Linne (see note, page 42), which is given 
in punctuated lines on our chart. The spot was large 
when it emerged from the night, decreased rapidly 
until a day after greatest illumination, and then 
slowly regained its proportions ; and during the 
eclipse of the moon on October 16, 1902, the diameter 
increased in the shadow. The same thing was observed 
by Dr. Wirtz with the Strassburg 18-inch telescope 
during the eclipse of April 11, 1903. Professor 
Becker rightly remarked that there was probably a 
fault in the observation, and we may support his 
objection with the following explanation: — At first 
Linne was probably measured too small in the glaring 
light, as the unseasoned eye of the observer would 
sustain some strain, and the spot is not very sharply 
defined. When the light diminished in the eclipse, 
and the eye had grown accustomed to the milder tones, 
the dim outline of the spot was measured again, and 
larger dimensions were found. An eye that is less 
sensitive to lunar light can trace the outline of the 
white spot at other times, n Now^Dr.lWirtz has made 

* See Prinz in del et Terre, 1903, ix : ' y a-t-il eu des changements dans 
les crateres lunaires Messier et Linne ? ' Also Sirius, 1877, viii, for Schroeter's 
observations ; and Sirius, 1893, xii. Brenner writes in the Naturw. Wochenschrift 
on * Changes in the Moon,' and in the Astr. Rundschau (no. 71) on * The crater 
Linne.' See also Fauth * Linne and lunar changes ' in the Astr. Rundschau 
(no. 73), and in Sirius, 1877, v and vi : also Klein's Durchmusterung (p. 160), 
and article in Sirius, 1884, iii (with map), and Schmidt's Ueberdie Mondlandschafl 
Messier, 1882. 



148 



THE MOON 



continued measurements of it during a lunation, and 
found that 4 the diameter of Linne varies in the course 
of a lunation, and the formula is that, after a lunar 
day has begun for it, at about the seventh day of the 
moon's age, it increases about 116 yards each succeeding 
day, until it passes into the night again, when the 
moon is about twenty-one days old.' This formula 
must be taken with great reserve. 

Professor E. E. Barnard has discussed a number 
of measurements of Linne taken with the 40-inch 
telescope at the Yerkes Observatory from December, 
1902, to November, 1904, and found surprisingly little 
of interest in them (see note, page 42). In general, 
he believes that the spot decreases as the illumination 
increases, and is reduced to nearly half its diameter 




Fig. 58 
Chart of the region about Alpetragius, by Ph. Fauth (1 mm.=460 m.) 



THE MOON 149 

in a strong light. Professor Pickering has attributed 
this change to a deposit of hoar-frost, and we can thus 
welcome his explanation as a support of our theory 
of the icy character especially of the white spots on 
the moon. No progress has been made in determining 
the topography of Linne beyond the chart given here, 
but the question is whether there has been any change 
in the crater. We do not believe there has. We may 
add that Madler made the same topographical mistake 
in two other cases (Parry B and Alpetragius D) ; he 
thought there was reason to regard white spots as flat 
craters. Lohrmann avoided that mistake, but fell 
into others in describing flat mountain-tops as the 
craters. In this respect it is noteworthy that Schmidt, 
startled by the threefold repetition of the case, only 
expended his zeal on Linne, and not on the other quite 
analogous cases. He must have felt himself that he 
had gone too far in the first case. 

The progress of lunar research has taught us that 
we cannot swear to any single one of the thousands 
of details on the early maps: Even Schmidt's map, 
which was completed fifty years later, has serious 
defects here and there. The present author himself has 
had to strike out a 12 mile wide crater ( ' Melloni,' 
section XIX), which does not exist at all. And on 
testing the two older maps, we found the following 
surprising results : — On half the surface of the map 
(not counting the chaotic mountainous districts) 
for instance, to the south, and without the border 
districts) Madler has omitted 17 craters of such dimen- 
sions that they ought not to have escaped him ; and 
on the other hand, he gives 337 pits and small crater- 
structures that are not found on the moon at all. We 
can easily recognise Madler's conscientiousness in 
taking white spots for craters. Lohrmann also has 
not seen many craters that were certainly within the 
range of his telescope, and given 95 craters that did 



150 



THE MOON 



not exist. These instances warn us not to draw 
general conclusions from the small crater-forms given 
on these two maps. 

Further support to the theory of physical changes 
was found in the groups of rills on Aristarchus and 
Ramsden. The author, who has prepared two exhaus- 
tive maps of these, and has spent 21 years in lunar 
observation, can only express his surprise that any 
changes or ' disturbances ' were claimed here. At 
Landstuhl there has never been any ambiguity about 
the details. The idea of the possibility of extensive 
changes in the appearance has sometimes occasioned 
the most curious results. Specialists announced, for 
instance, that Lohrmann's great gray spiral structure 
in Triesnecker, had disappeared ; yet one can see it 
well enough in any moderately successful photograph, 
and it is perfectly clear with the telescope in a good 
light. The blackish spots in Alphonsus are supposed 
to have changed ; as if there had ever been any special 
attention paid to them. Even Dr. Klein's special map 
(Sirius, 1882, IX) shows how little people expected in 




Fig. 59 
Pickering's map. 



Fig. 60 
Fauth's map. 



The dark spots in Alphonsus. 



THE MOON 151 

these things formerly (compare our maps in Figs 42 
and 43). In further illustration of our point we may 
take Pickering's and the author's reproduction of the 
Alphonsus spots. Two darkly outlined small craters 
in the Mare nectaris could not have been overlooked 
by Madler and Lohrmann, it. is said ; as if the former 
had not overlooked 17 others, and the latter had not 
indicated a cavity at the very spots ! They did not 
look for dark spots, nor are the craters in question of 
such a nature that they would be likely to catch the 
eye of early observers. From Schroeter and Gruithuisen 
we have nothing to expect in this direction. In the 
same way a number of novelties of more considerable 
dimensions have been signalised at different places. 
They haye proved quite groundless and can generally 
be traced to the observer's unfamiliarity with lunar 
matters. 

We repeat that if lunar experts had not been 
stimulated by the futile problems of Messier and Linne, 
many of the more recent statements about other 
localities, particularly about the region of Hyginus, 
near the centre of the moon, would have had a cooler 
and more judicious reception. There is not only the 
cavity, Hyginus N, first announced by Klein in 1877, 
but also a broad flat valley (between the Schneckenberg 
and the crater of Hyginus), 19 miles long and two miles 
wide, and between the two a very small crater, 
6 Hyginus N 1,' according to Krieger, and a group of 
8 or 10 very small pits in the vicinity, in which Brenner 
found changes. In view of the obstinacy with which 
' Hyginus N ' has for nearly 30 years been maintained 
to be a new formation, it is advisable to emphasize 
the fact that the deep shadows of the cavity are due 
entirely to its western edge with a longish dome, that 
the so-called ' crater ' only has the appearance of a 
cavity at sunset, and that Madler himself described 
the dome, the cause of the ' black crater,' and the 



152 



THE MOON 




Figs. 61-63 

The region of Hyginus. Sections of Madler's and Lohrmann's inaps 
(natural size.) Klein's map (slightly enlarged.) 



crater lying between it and Hyginus (describing the 
latter as a hill) ; he also clearly reproduced the ele- 
vations to the west of the latter in the form of a 
longish hill, as correctly as was possible with his 
instrument.* Lohrmann, again, has reproduced with 
great fidelity the district to the west of ' N,' and 
especially the hill in question. If we suppose, as we 
are entitled to do, that both these older masters 
recognised the hill as casting a shadow, and they 
needed only a single observation at sunset to convince 
themselves that the cavity is not dark then, and that 
the eastern appendage of the hill shines white — they 
would not have had the least occasion to give a crater 
on their maps. A hill was quite enough— and a hill 
they gave. 



*Cf. Rand Capron's remarks in Sirius, 1886, i, where he wrongly describes 
this hill (crater ?) as Hyginus N. Klein speaks in the same periodical of the 
details of Madler's map, which he certainly could not identify. The hill in 
question is the larger crater to the east, marked 78 on Brenner's map (Naturw. 
Wochenschrifb, 1896, x). Cf. also Sirins, 1879, iv, where Klein speaks of sketches 
made with Lord Lindsay's 15-inch. * In the second sketch one recognises a hill 
there,' he says. Neison says \Sirius, 1879, vi) : * there was no trace of a bright 
edge ; ' and in regard to a drawing of Edgcomb's, who had observed with a 
9-3 inch like himself, he says : 'there was no wall to be seen.' Klein further 
remarks : * some English observers have pointed to the fact that the new object 
N in Hyginus is not a crater, but a concave depression, or a spoon-shaped 
marking of the ground.' In Sirius, 1893, i, Roger Sprague declared N to be a 
shadow of the western hill, which is in part correct. 




Fig. 64 
Map of the Hyginus region, by Ph. Fauth (1 mm.= 1,050 m.) 



154 THE MOON 

As to the lfti'ge valley near Hyginus, that is plain 
at sunset, but soon becomes invisible ; it is said that 
Gruithuisen's observations make it clear that he must 
have seen it and reproduced it especially on November 
28, 1824, at 5.30 in the evening, if it had then been 
visible. In order to study the matter properly the 
author has used 36 drawings with the shadows, in 
addition to his own observations, and compared with 
them Gruithuisen's drawing, taken when the terminator 
was 1° to the east. The result was as follows. In the 
first place at this stage of illumination the valley is 
only vaguely, and not definitely, shadowed ; in the 
second place, on Gruithuisen's drawing, which was 
only made for the sake of the finer rill of Triesnecker 
and two fine ' circlets,' this object comes on the extreme 
left, and actually touches the edge of the drawing. 
Klein's comparative sketch is incorrect in the position 
of the valley, in blackness and in the distance of 
the valley from the edge of the paper. It is thus 
clear that Klein has failed in his proof. That Gruit- 
huisen, moreover, was not too accurate in things that 
he did not wish to emphasise is clear from the omission 
of the shadows in the craters A and B, and the mountain 
to the north of them, though even these are well 
characterised and much easier to recognise than the 
' circlets.' They were not recognised by Krieger with 
a 10-inch refractor. Schmidt himself, who drew the 
valley on February 18, 1869 (Sims, 1882, 1), and added 
further details on March 28, 1871, overlooked it on 
June 5, 1870, and December 7, 1872, when it was 
particularly visible. On June 5, 1889, V. Nielsen 
discovered a flat pit, running from the cavity * N ' 
toward the valley on the south-east, and this is omitted 
on four drawings by Stuyvaerts and those of observers 
generally. The author was the second to notice it, 
on March 17, 1891, during his fourth or fifth observation 
of the Hyginus region — the 6J inch refractor had only 



m 



JH 11 %i "Mm,, m 

!> Si „ %t# v «f| 




156 THE MOON 

been established nine months — and it is really an 
easy object. Yet Krieger made a drawing of the 
district on April 12, 1894 (Atlas of the Moon, PL 8), 
with a 10-inch telescope and powers of 175 and 520, 
and failed to see this easy depression. We must 
conclude that there has not been sufficient discrimi- 
nation, and that new foundations have been assumed 
too readily. The belief in these changes in the Hyginus 
region seemed to be a better position than the belief 
in a collapse of the ' former ' Linne, and so the author 
thought it well to enter more closely into the matter. 
Students may be invited to consider the details within 
the cavity, as we give them on Fig. 65. 

The object N also is not a new formation. It 
was given by the author on a special map in July, 
1893, and afterwards claimed by Krieger to be a ' new 
structure.' The pits which Brenner regards as newly- 
formed are objects of such delicacy that it took all 
the work of that observer and the present writer to 
establish their existence. The very fact that these 
and others have only been gradually detected shows 
that with practice and perseverance we may discover 
many things still in the middle of ' known localities,' 
yet they will not be * new formations.' 

The author has no wish to enforce his view of 
these things on other selenographers ; but as a student 
of the moon for the last 20 years, and as probably one 
of the few living investigators who have kept in practical 
touch with the results of selenography, he is bound 
to express his conviction that no eye has ever seen a 
physical change in the plastic features of the moon's 
surface. 

It is fortunate that the investigation of ' changes ' 
has been directed in another direction, namely, to 
the study of the alterations of light and colour that 
recur in almost the same way every month. This is 
the proper quarter for enquiry. Besides the particular 



THE MOOT* 157 

works we have mentioned on certain dark spots, 
there are earlier and recent researches on the plain of 
Plato and the interior of Alphonus ; we have already 
given illustrations of these. In addition, Professor 
Pickering has made the characteristic ring-mountain 
Eratosthenes the subject of a searching enquiry, and 
has published pictures of it with which we must 
deal briefly*. The evil star that has ruled lunar 
observation in a transitional period has wrought its 
mischief here also. In a word, it is improper to speak 
of the lines and spots that Pickering saw on the walls 
and in the vicinity of Eratosthenes during the advance 
of the illumination as ' canals ' and ' seas.' These 
ideas have introduced error enough in the case of Mars. 
We may say, in fact, that the object depicted by 
Pickering does not exist in that form. The American 
astronomer only shows that he has approached a 
difficult task without proper preparation, and that 
he is not well acquainted with the topography of the 
ring-mountain. The details he gives are sometimes so 
sharp that they are found on moderate photographs. 

There is not much to be done on negative grounds, 
without positive proof. On this account we have 
commenced a series of observations of brightness on 
the basis of a thorough topographical detail-map, and 
in the course of 1906 we intend to reproduce the light- 
tones during a whole lunation, in order to prove to 
those who are interested what the real nature of these 
mysterious new formations is. Up to the time of 
writing, the observations have only confirmed the 
judgment we expressed above. We will only add that 

* Sirius, 1902, x, and 1904, xii (with drawings and photographs). See also 
the recent communications of J. Deseilligny (Bulletin de la Soc. Astr. de France, 
1906, iii), where the variations of the spots in Flammarion, and to the south of 
Archimedes are described, according to observations with a 4-inch Bardou 
telescope with a power of 160. The variations are a normal phenomenon, as in 
the case of all particularly dark lunar spots ; they are repeated in much the 
same form every month, because they depend on the duration and angle of 
incidence of the solar radiation. 



158 THE MOO]* 

the lines and streaks are almost always the least direct 
gorges, valleys, depressions, cavities, etc., that are only 
gradually; exposed to the sun-light, and bleach more 
slowly; and these can be followed in a much finer 
form in the much-terraced slopes of Copernicus. We 
may , repeat that the recent announcements from 
America, which usually command such confidence on 
account of the size of the instruments employed, have not 
yet made any appreciable contribution to our knowledge 
of lunar conditions.; of the monthly variations in the 
appearance of the fifrer features. It is very important 
to bear well in mindtall that was discovered by German 
observers, so that further investigation may build on 
this, instead of losing itself along a false path.; The 
first epochal works, on the moon came from German 
writers, and the greatest map of the moon was con- 
structed in Germany. , 

Our study of the nearest and most accessible of 
cosmic bodies would hardly be complete if we did not 
say a final word on the question of its habitability. 
It is not necessary to say much. Even if many of 
our measurements of objects on the surface, of our 
satellite were incorrect; it remains at le^t, indis- 
putable, that it has no atmosphere, in the ordinary 
sense, of the word, and no water. Hence we need not 
indulge in speculation about living inhabitants. It is 
true that gills or tracheae, as well as lungs, serve the 
purpose of breathing at the bottom of our aerial 
ocean, and that bacilli, for instance, can endure an 
intense cold,, comparable • to that of space without 
perishing. Iji this way . we might grant that living 
things of unknown organisation might subsist on 
our satellite. But the only question of great interest 
for us is whether beings approaching the human type 
could live there. 

Sometimes we find imaginative writers seeing 
traces of ' vegetation ' in the moon's colour-changes. 




Fig. 66. The authors observatory at Landstuhl, with 65-inch and 7- inch 
refir.ct ^rs, at an elevation of 450 feet. 



160 THE MOON 

But vegetation gives off oxygen during the day-time 
and carbonic acid at night, and so lives in ' air.' It 
is, , therefore, unmeaning to speak of inhabitants or 
organisms of any kind intelligible to us on a planetary 
waste without air or water. The largest telescopes in 
the world and the most laborious research cannot yield 
this result. But work that yields us a more accurate 
knowledge of those localities that are found to be most 
effective in bringing us nearer the solution of the moon's 
hieroglyphics, is sure to lead to general cosmic as well 
as specifically lunar results. How much material may 
be gathered in such research by either professional or 
amateur astronomer may be judged from the small maps 
given in the present work and the perspective opened 
out on page 20. 

We come back therefore, to the starting point of 
our work. The cuneiform writings on the moon's sur- 
face are destined to give us fresh and clearer ideas as to 
the natural development of our solar system, provided 
our astronomers understand the signs of the times and 
do not let the opportunities be lost. 



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